Lab 03 Preparing Data for Visualization

RE 519 Data Analytics and Visualization | Autumn 2025


In lab 3, we are going to explore tidy data, start to visualize data using R, and look at GitHub. The primary dataset we are using is Zillow Home Value Index (ZHVI), a measure of the typical home value and market changes across a given region and housing type. More information about what ZHVI is and how it’s calculated is available on this overview page.

The due day for each lab can be found on the course wesbite. The submission should include Rmd, html, and any other files required to rerun the codes. For Lab 1–3, the use of any generative AI tool (ChatGPT, Copilot, etc.) is prohibited. We will run AI detection on each submission. More information about Academic Integrity and the Use of AI.

Recommended Reading
Chapter 2, 6, Modern Data Science with R. Baumer et al.Β 2024.
Tidy Data, The Journal of Statistical Software, Hadley Wickham, 2014.


Lab 03-A: Tidy Data

library('tidyverse')
library('ggplot2') # the major package for visualization in R

Data Preparation

Instead of using API or R data package as we did in Lab 1 and 2, we will use data on our local device. We have organized the Zillow Home Value Index (ZHVI) for the largest 30 Metropolitan Statistical Ares (MSA) and their 2024 population in csv file zillow_hvi_msa.csv. Comma-separated values (CSV) is a text data format that uses commas to separate delimiter-separated values, and newlines to separate records.

hvi <- read_csv("zillow_hvi_msa.csv")
## Rows: 30 Columns: 313
## ── Column specification ────────────────────────────────────────────────────────
## Delimiter: ","
## chr   (3): RegionName, StateName, Region
## dbl (309): RegionID, 1/31/00, 2/29/00, 3/31/00, 4/30/00, 5/31/00, 6/30/00, 7...
## num   (1): Popu2024
## 
## β„Ή Use `spec()` to retrieve the full column specification for this data.
## β„Ή Specify the column types or set `show_col_types = FALSE` to quiet this message.

CSV files are just plain text. You can use your text editor (TextEdit on Mac and Notepad on Windows) to have a look. They do not store metadata such as column types, units, or formats. So. when we use read_csv(), it automatically guesses column types by inspecting the data. Sometimes its guess is wrong, we need to specify the types using spec().

hvi <- read_csv("zillow_hvi_msa.csv",
  col_types = cols(
    RegionName = col_character(),
    StateName  = col_character(),
    Region   = col_character(), # Census Bureau Regions
    RegionID   = col_double(),
    Popu2024   = col_number(),
    .default   = col_double()   # for other columns
  )
)
head(hvi, 3)
## # A tibble: 3 Γ— 313
##   RegionID RegionName    Popu2024 StateName Region `1/31/00` `2/29/00` `3/31/00`
##      <dbl> <chr>            <dbl> <chr>     <chr>      <dbl>     <dbl>     <dbl>
## 1   394913 New York, NY  19940274 NY        North…   220835.   221773.   222720.
## 2   753899 Los Angeles,… 12927614 CA        West     222016.   222842.   223942.
## 3   394463 Chicago, IL    9408576 IL        Midwe…   156058.   156202.   156478.
## # β„Ή 305 more variables: `4/30/00` <dbl>, `5/31/00` <dbl>, `6/30/00` <dbl>,
## #   `7/31/00` <dbl>, `8/31/00` <dbl>, `9/30/00` <dbl>, `10/31/00` <dbl>,
## #   `11/30/00` <dbl>, `12/31/00` <dbl>, `1/31/01` <dbl>, `2/28/01` <dbl>,
## #   `3/31/01` <dbl>, `4/30/01` <dbl>, `5/31/01` <dbl>, `6/30/01` <dbl>,
## #   `7/31/01` <dbl>, `8/31/01` <dbl>, `9/30/01` <dbl>, `10/31/01` <dbl>,
## #   `11/30/01` <dbl>, `12/31/01` <dbl>, `1/31/02` <dbl>, `2/28/02` <dbl>,
## #   `3/31/02` <dbl>, `4/30/02` <dbl>, `5/31/02` <dbl>, `6/30/02` <dbl>, …

We will not see the message if we specified the data types. let’s have a look of the first 3 rows of this data. The data is ZHVI All Home (SFR, Condo/Co-op) Time Series, Smoothed, Seasonally Adjusted from Zillow Research. The data includes ZHVI for 30 MSA from 2000 to 2025 by month!

Currently, the hvi dataset has 30 rows and 312 columns. This presentation of the data has some advantages: we can easily look through the index for single city by date (one row). But, we have 308 columns for house value index, which treated as separate variables now. In data science, researchers defined a particular format of data table: tidy data - A research paper about tidy data.

Data Tidying

This section was adopted from Tidy data page, authored by Hadley Wickham, I believe.

Happy families are all alike; every unhappy family is unhappy in its own way β€” Leo Tolstoy

Like families, tidy datasets are all alike but every messy dataset is messy in its own way. The principles of tidy data provide a standard way to organize data values within a dataset. A standard makes initial data cleaning easier because you don’t need to start from scratch and reinvent the wheel every time. The tidy data standard has been designed to facilitate initial exploration and analysis of the data, and to simplify the development of data analysis tools that work well together.

Data Semantics

A dataset is a collection of values, usually either numbers or strings. Values are organised in two ways: every value belongs to a variable and an observation.

head(hvi, 3)
## # A tibble: 3 Γ— 313
##   RegionID RegionName    Popu2024 StateName Region `1/31/00` `2/29/00` `3/31/00`
##      <dbl> <chr>            <dbl> <chr>     <chr>      <dbl>     <dbl>     <dbl>
## 1   394913 New York, NY  19940274 NY        North…   220835.   221773.   222720.
## 2   753899 Los Angeles,… 12927614 CA        West     222016.   222842.   223942.
## 3   394463 Chicago, IL    9408576 IL        Midwe…   156058.   156202.   156478.
## # β„Ή 305 more variables: `4/30/00` <dbl>, `5/31/00` <dbl>, `6/30/00` <dbl>,
## #   `7/31/00` <dbl>, `8/31/00` <dbl>, `9/30/00` <dbl>, `10/31/00` <dbl>,
## #   `11/30/00` <dbl>, `12/31/00` <dbl>, `1/31/01` <dbl>, `2/28/01` <dbl>,
## #   `3/31/01` <dbl>, `4/30/01` <dbl>, `5/31/01` <dbl>, `6/30/01` <dbl>,
## #   `7/31/01` <dbl>, `8/31/01` <dbl>, `9/30/01` <dbl>, `10/31/01` <dbl>,
## #   `11/30/01` <dbl>, `12/31/01` <dbl>, `1/31/02` <dbl>, `2/28/02` <dbl>,
## #   `3/31/02` <dbl>, `4/30/02` <dbl>, `5/31/02` <dbl>, `6/30/02` <dbl>, …

Look at our hvi dataset, it contains 9,360 values representing 312 variables and 30 observations. The variables are:

A tidy version of the data looks like this:

hvi_tidy <- hvi %>%
  pivot_longer( # using `pivot_longer` to reshape wide β†’ long
    cols = -c("RegionID", "RegionName", "Popu2024", "StateName", "Region"), # keep these 4 as identifier variables (don’t pivot them)
    names_to = "Date",  # old column names (like "1/31/00") become a new column called Date                 
    values_to = "HVI" # the cell values go into a new column called HVI 
    # values_drop_na = TRUE; default as FALSE; if TRUE, will remove rows with missing HVI.
  ) %>%
  mutate(
    Date = as.Date(Date, format = "%m/%d/%y")                   
  )
head(hvi_tidy,3)
## # A tibble: 3 Γ— 7
##   RegionID RegionName   Popu2024 StateName Region    Date           HVI
##      <dbl> <chr>           <dbl> <chr>     <chr>     <date>       <dbl>
## 1   394913 New York, NY 19940274 NY        Northeast 2000-01-31 220835.
## 2   394913 New York, NY 19940274 NY        Northeast 2000-02-29 221773.
## 3   394913 New York, NY 19940274 NY        Northeast 2000-03-31 222720.
From Wider to Longer. Source: Cheatsheet of tidyr.

Look at our hvi_tidy dataset again, it contains 9,360 values representing 6 variables and 9,240 observations. The variables are:

The tidy data frame explicitly tells us the definition of an observation. Every combination of RegionName and Date is a single measured observation (HVI). It’s important to clearly define what is an observation. In the case of HVI, we are interested in HVI for sure! For an observation, such as 220834.8, we need know two information: region and date.

Tidy data

In tidy data:

Tidy data makes it easy for an analyst or a computer to extract needed variables because it provides a standard way of structuring a dataset. Tidy data is particularly well suited for vectorised programming languages like R, because the layout ensures that values of different variables from the same observation are always paired. Many R packages, such as ggplot2 are designed around the tidy data principles.

From Tidy Data to Wider Data

We can use pivot_wider() to perform the inverse operation.

hvi_wide <- hvi_tidy %>%
  pivot_wider(
    names_from = Date,   # expand `Date` to multiple rows 
    values_from = HVI    # extract`HVI` column to those new columns
  )
head(hvi_wide, 3)
## # A tibble: 3 Γ— 313
##   RegionID RegionName      Popu2024 StateName Region   `2000-01-31` `2000-02-29`
##      <dbl> <chr>              <dbl> <chr>     <chr>           <dbl>        <dbl>
## 1   394913 New York, NY    19940274 NY        Northea…      220835.      221773.
## 2   753899 Los Angeles, CA 12927614 CA        West          222016.      222842.
## 3   394463 Chicago, IL      9408576 IL        Midwest       156058.      156202.
## # β„Ή 306 more variables: `2000-03-31` <dbl>, `2000-04-30` <dbl>,
## #   `2000-05-31` <dbl>, `2000-06-30` <dbl>, `2000-07-31` <dbl>,
## #   `2000-08-31` <dbl>, `2000-09-30` <dbl>, `2000-10-31` <dbl>,
## #   `2000-11-30` <dbl>, `2000-12-31` <dbl>, `2001-01-31` <dbl>,
## #   `2001-02-28` <dbl>, `2001-03-31` <dbl>, `2001-04-30` <dbl>,
## #   `2001-05-31` <dbl>, `2001-06-30` <dbl>, `2001-07-31` <dbl>,
## #   `2001-08-31` <dbl>, `2001-09-30` <dbl>, `2001-10-31` <dbl>, …
From Longer to Wider. Source: Cheatsheet of tidyr.

Missing Values

In pivot_longer, there is an optional argument called values_drop_na =, default as FALSE. If setting as TRUE, it will remove rows with missing HVI. We set as FALSE but is there any NA (Not Available) values?

We can use is.na() to check and there are 3 missing value in HVI column:

colSums(is.na(hvi_tidy))
##   RegionID RegionName   Popu2024  StateName     Region       Date        HVI 
##          0          0          0          0          0          0          3

We can remove NA or smooth/impute them based on their neighbors. We will just remove them here because those 3 missing values do not impact too much on our visualization. But, there are many ways you can do data interpolation. It can based on known temporal neighbors, spatial neighbors, group-based neighbors. It goes beyond this course but it’s an important problem for data science. If you are interested in missing data, you can refer to this book: Statistical Analysis with Missing Data.

# remove NA then we can see there are 9237 rows afterwards, 3 missing values are removed
hvi_tidy_NA_remove <- hvi_tidy %>% 
  filter(!is.na(HVI))
dim(hvi_tidy_NA_remove)
## [1] 9237    7

πŸ“š TODO: Handle Missing Values

4 points

Instead of omitting those missing values, let’s try filling missing values in hvi_tidy using a linear interpolation method. You can use the zoo package, which provides a convenient function na.approx() for handling time-series data.

The documentation and this post may be helpful to you!

# TODO
library(zoo)
## 
## Attaching package: 'zoo'
## The following objects are masked from 'package:base':
## 
##     as.Date, as.Date.numeric
hvi_tidy <- hvi_tidy %>%
  group_by(Date) %>%
  mutate(HVI = na.approx(HVI, na.rm = FALSE))
hvi_tidy
## # A tibble: 9,240 Γ— 7
## # Groups:   Date [308]
##    RegionID RegionName   Popu2024 StateName Region    Date           HVI
##       <dbl> <chr>           <dbl> <chr>     <chr>     <date>       <dbl>
##  1   394913 New York, NY 19940274 NY        Northeast 2000-01-31 220835.
##  2   394913 New York, NY 19940274 NY        Northeast 2000-02-29 221773.
##  3   394913 New York, NY 19940274 NY        Northeast 2000-03-31 222720.
##  4   394913 New York, NY 19940274 NY        Northeast 2000-04-30 224640.
##  5   394913 New York, NY 19940274 NY        Northeast 2000-05-31 226627.
##  6   394913 New York, NY 19940274 NY        Northeast 2000-06-30 228830.
##  7   394913 New York, NY 19940274 NY        Northeast 2000-07-31 231238.
##  8   394913 New York, NY 19940274 NY        Northeast 2000-08-31 233801.
##  9   394913 New York, NY 19940274 NY        Northeast 2000-09-30 236425.
## 10   394913 New York, NY 19940274 NY        Northeast 2000-10-31 239042.
## # β„Ή 9,230 more rows

Lab 03-B: Exploratory Data Analysis in R

Starting from this lab session, we are going to conduct data visualization using R and ggplot2. You don’t have to install ggplot2 separately because it is already a part of tidyverse.

Exploratory Data Analysis (EDA) is the process of summarizing, visualizing, and checking data to uncover patterns, detect outliers, and identify unexpected features. It helps you understand the structure and quality of your dataset before applying formal statistical models or machine learning methods. The key of EDA is not aesthetics, design, or storytelling, but rather developing an understanding of the data itself. However, for learning purposes, we will use ggplot2 because it provides a consistent and flexible framework for visualizing data in R. In realty, you can use any tool, base R plotting, Tableau, Excel, for EDA. What matters is the insight you gain, not the tool itself. This section is partially built based on Exploratory Data Analysis from EPA.

Skim Datasets

The first step of Exploratory Data Analysis (EDA) is to quickly check the structure of the dataset: variable types, missing values, and basic distributions. The skimr package provides the skim() function, which offers a richer summary than summary() we used before.

# install.packages("skimr") # you only need to install once
library(skimr)
skim(hvi_tidy) # run `skim()` to get a quick overview of the dataset
Data summary
Name hvi_tidy
Number of rows 9240
Number of columns 7
_______________________
Column type frequency:
character 3
numeric 3
________________________
Group variables Date

Variable type: character

skim_variable Date n_missing complete_rate min max empty n_unique whitespace
RegionName 2000-01-31 0 1 9 17 0 30 0
RegionName 2000-02-29 0 1 9 17 0 30 0
RegionName 2000-03-31 0 1 9 17 0 30 0
RegionName 2000-04-30 0 1 9 17 0 30 0
RegionName 2000-05-31 0 1 9 17 0 30 0
RegionName 2000-06-30 0 1 9 17 0 30 0
RegionName 2000-07-31 0 1 9 17 0 30 0
RegionName 2000-08-31 0 1 9 17 0 30 0
RegionName 2000-09-30 0 1 9 17 0 30 0
RegionName 2000-10-31 0 1 9 17 0 30 0
RegionName 2000-11-30 0 1 9 17 0 30 0
RegionName 2000-12-31 0 1 9 17 0 30 0
RegionName 2001-01-31 0 1 9 17 0 30 0
RegionName 2001-02-28 0 1 9 17 0 30 0
RegionName 2001-03-31 0 1 9 17 0 30 0
RegionName 2001-04-30 0 1 9 17 0 30 0
RegionName 2001-05-31 0 1 9 17 0 30 0
RegionName 2001-06-30 0 1 9 17 0 30 0
RegionName 2001-07-31 0 1 9 17 0 30 0
RegionName 2001-08-31 0 1 9 17 0 30 0
RegionName 2001-09-30 0 1 9 17 0 30 0
RegionName 2001-10-31 0 1 9 17 0 30 0
RegionName 2001-11-30 0 1 9 17 0 30 0
RegionName 2001-12-31 0 1 9 17 0 30 0
RegionName 2002-01-31 0 1 9 17 0 30 0
RegionName 2002-02-28 0 1 9 17 0 30 0
RegionName 2002-03-31 0 1 9 17 0 30 0
RegionName 2002-04-30 0 1 9 17 0 30 0
RegionName 2002-05-31 0 1 9 17 0 30 0
RegionName 2002-06-30 0 1 9 17 0 30 0
RegionName 2002-07-31 0 1 9 17 0 30 0
RegionName 2002-08-31 0 1 9 17 0 30 0
RegionName 2002-09-30 0 1 9 17 0 30 0
RegionName 2002-10-31 0 1 9 17 0 30 0
RegionName 2002-11-30 0 1 9 17 0 30 0
RegionName 2002-12-31 0 1 9 17 0 30 0
RegionName 2003-01-31 0 1 9 17 0 30 0
RegionName 2003-02-28 0 1 9 17 0 30 0
RegionName 2003-03-31 0 1 9 17 0 30 0
RegionName 2003-04-30 0 1 9 17 0 30 0
RegionName 2003-05-31 0 1 9 17 0 30 0
RegionName 2003-06-30 0 1 9 17 0 30 0
RegionName 2003-07-31 0 1 9 17 0 30 0
RegionName 2003-08-31 0 1 9 17 0 30 0
RegionName 2003-09-30 0 1 9 17 0 30 0
RegionName 2003-10-31 0 1 9 17 0 30 0
RegionName 2003-11-30 0 1 9 17 0 30 0
RegionName 2003-12-31 0 1 9 17 0 30 0
RegionName 2004-01-31 0 1 9 17 0 30 0
RegionName 2004-02-29 0 1 9 17 0 30 0
RegionName 2004-03-31 0 1 9 17 0 30 0
RegionName 2004-04-30 0 1 9 17 0 30 0
RegionName 2004-05-31 0 1 9 17 0 30 0
RegionName 2004-06-30 0 1 9 17 0 30 0
RegionName 2004-07-31 0 1 9 17 0 30 0
RegionName 2004-08-31 0 1 9 17 0 30 0
RegionName 2004-09-30 0 1 9 17 0 30 0
RegionName 2004-10-31 0 1 9 17 0 30 0
RegionName 2004-11-30 0 1 9 17 0 30 0
RegionName 2004-12-31 0 1 9 17 0 30 0
RegionName 2005-01-31 0 1 9 17 0 30 0
RegionName 2005-02-28 0 1 9 17 0 30 0
RegionName 2005-03-31 0 1 9 17 0 30 0
RegionName 2005-04-30 0 1 9 17 0 30 0
RegionName 2005-05-31 0 1 9 17 0 30 0
RegionName 2005-06-30 0 1 9 17 0 30 0
RegionName 2005-07-31 0 1 9 17 0 30 0
RegionName 2005-08-31 0 1 9 17 0 30 0
RegionName 2005-09-30 0 1 9 17 0 30 0
RegionName 2005-10-31 0 1 9 17 0 30 0
RegionName 2005-11-30 0 1 9 17 0 30 0
RegionName 2005-12-31 0 1 9 17 0 30 0
RegionName 2006-01-31 0 1 9 17 0 30 0
RegionName 2006-02-28 0 1 9 17 0 30 0
RegionName 2006-03-31 0 1 9 17 0 30 0
RegionName 2006-04-30 0 1 9 17 0 30 0
RegionName 2006-05-31 0 1 9 17 0 30 0
RegionName 2006-06-30 0 1 9 17 0 30 0
RegionName 2006-07-31 0 1 9 17 0 30 0
RegionName 2006-08-31 0 1 9 17 0 30 0
RegionName 2006-09-30 0 1 9 17 0 30 0
RegionName 2006-10-31 0 1 9 17 0 30 0
RegionName 2006-11-30 0 1 9 17 0 30 0
RegionName 2006-12-31 0 1 9 17 0 30 0
RegionName 2007-01-31 0 1 9 17 0 30 0
RegionName 2007-02-28 0 1 9 17 0 30 0
RegionName 2007-03-31 0 1 9 17 0 30 0
RegionName 2007-04-30 0 1 9 17 0 30 0
RegionName 2007-05-31 0 1 9 17 0 30 0
RegionName 2007-06-30 0 1 9 17 0 30 0
RegionName 2007-07-31 0 1 9 17 0 30 0
RegionName 2007-08-31 0 1 9 17 0 30 0
RegionName 2007-09-30 0 1 9 17 0 30 0
RegionName 2007-10-31 0 1 9 17 0 30 0
RegionName 2007-11-30 0 1 9 17 0 30 0
RegionName 2007-12-31 0 1 9 17 0 30 0
RegionName 2008-01-31 0 1 9 17 0 30 0
RegionName 2008-02-29 0 1 9 17 0 30 0
RegionName 2008-03-31 0 1 9 17 0 30 0
RegionName 2008-04-30 0 1 9 17 0 30 0
RegionName 2008-05-31 0 1 9 17 0 30 0
RegionName 2008-06-30 0 1 9 17 0 30 0
RegionName 2008-07-31 0 1 9 17 0 30 0
RegionName 2008-08-31 0 1 9 17 0 30 0
RegionName 2008-09-30 0 1 9 17 0 30 0
RegionName 2008-10-31 0 1 9 17 0 30 0
RegionName 2008-11-30 0 1 9 17 0 30 0
RegionName 2008-12-31 0 1 9 17 0 30 0
RegionName 2009-01-31 0 1 9 17 0 30 0
RegionName 2009-02-28 0 1 9 17 0 30 0
RegionName 2009-03-31 0 1 9 17 0 30 0
RegionName 2009-04-30 0 1 9 17 0 30 0
RegionName 2009-05-31 0 1 9 17 0 30 0
RegionName 2009-06-30 0 1 9 17 0 30 0
RegionName 2009-07-31 0 1 9 17 0 30 0
RegionName 2009-08-31 0 1 9 17 0 30 0
RegionName 2009-09-30 0 1 9 17 0 30 0
RegionName 2009-10-31 0 1 9 17 0 30 0
RegionName 2009-11-30 0 1 9 17 0 30 0
RegionName 2009-12-31 0 1 9 17 0 30 0
RegionName 2010-01-31 0 1 9 17 0 30 0
RegionName 2010-02-28 0 1 9 17 0 30 0
RegionName 2010-03-31 0 1 9 17 0 30 0
RegionName 2010-04-30 0 1 9 17 0 30 0
RegionName 2010-05-31 0 1 9 17 0 30 0
RegionName 2010-06-30 0 1 9 17 0 30 0
RegionName 2010-07-31 0 1 9 17 0 30 0
RegionName 2010-08-31 0 1 9 17 0 30 0
RegionName 2010-09-30 0 1 9 17 0 30 0
RegionName 2010-10-31 0 1 9 17 0 30 0
RegionName 2010-11-30 0 1 9 17 0 30 0
RegionName 2010-12-31 0 1 9 17 0 30 0
RegionName 2011-01-31 0 1 9 17 0 30 0
RegionName 2011-02-28 0 1 9 17 0 30 0
RegionName 2011-03-31 0 1 9 17 0 30 0
RegionName 2011-04-30 0 1 9 17 0 30 0
RegionName 2011-05-31 0 1 9 17 0 30 0
RegionName 2011-06-30 0 1 9 17 0 30 0
RegionName 2011-07-31 0 1 9 17 0 30 0
RegionName 2011-08-31 0 1 9 17 0 30 0
RegionName 2011-09-30 0 1 9 17 0 30 0
RegionName 2011-10-31 0 1 9 17 0 30 0
RegionName 2011-11-30 0 1 9 17 0 30 0
RegionName 2011-12-31 0 1 9 17 0 30 0
RegionName 2012-01-31 0 1 9 17 0 30 0
RegionName 2012-02-29 0 1 9 17 0 30 0
RegionName 2012-03-31 0 1 9 17 0 30 0
RegionName 2012-04-30 0 1 9 17 0 30 0
RegionName 2012-05-31 0 1 9 17 0 30 0
RegionName 2012-06-30 0 1 9 17 0 30 0
RegionName 2012-07-31 0 1 9 17 0 30 0
RegionName 2012-08-31 0 1 9 17 0 30 0
RegionName 2012-09-30 0 1 9 17 0 30 0
RegionName 2012-10-31 0 1 9 17 0 30 0
RegionName 2012-11-30 0 1 9 17 0 30 0
RegionName 2012-12-31 0 1 9 17 0 30 0
RegionName 2013-01-31 0 1 9 17 0 30 0
RegionName 2013-02-28 0 1 9 17 0 30 0
RegionName 2013-03-31 0 1 9 17 0 30 0
RegionName 2013-04-30 0 1 9 17 0 30 0
RegionName 2013-05-31 0 1 9 17 0 30 0
RegionName 2013-06-30 0 1 9 17 0 30 0
RegionName 2013-07-31 0 1 9 17 0 30 0
RegionName 2013-08-31 0 1 9 17 0 30 0
RegionName 2013-09-30 0 1 9 17 0 30 0
RegionName 2013-10-31 0 1 9 17 0 30 0
RegionName 2013-11-30 0 1 9 17 0 30 0
RegionName 2013-12-31 0 1 9 17 0 30 0
RegionName 2014-01-31 0 1 9 17 0 30 0
RegionName 2014-02-28 0 1 9 17 0 30 0
RegionName 2014-03-31 0 1 9 17 0 30 0
RegionName 2014-04-30 0 1 9 17 0 30 0
RegionName 2014-05-31 0 1 9 17 0 30 0
RegionName 2014-06-30 0 1 9 17 0 30 0
RegionName 2014-07-31 0 1 9 17 0 30 0
RegionName 2014-08-31 0 1 9 17 0 30 0
RegionName 2014-09-30 0 1 9 17 0 30 0
RegionName 2014-10-31 0 1 9 17 0 30 0
RegionName 2014-11-30 0 1 9 17 0 30 0
RegionName 2014-12-31 0 1 9 17 0 30 0
RegionName 2015-01-31 0 1 9 17 0 30 0
RegionName 2015-02-28 0 1 9 17 0 30 0
RegionName 2015-03-31 0 1 9 17 0 30 0
RegionName 2015-04-30 0 1 9 17 0 30 0
RegionName 2015-05-31 0 1 9 17 0 30 0
RegionName 2015-06-30 0 1 9 17 0 30 0
RegionName 2015-07-31 0 1 9 17 0 30 0
RegionName 2015-08-31 0 1 9 17 0 30 0
RegionName 2015-09-30 0 1 9 17 0 30 0
RegionName 2015-10-31 0 1 9 17 0 30 0
RegionName 2015-11-30 0 1 9 17 0 30 0
RegionName 2015-12-31 0 1 9 17 0 30 0
RegionName 2016-01-31 0 1 9 17 0 30 0
RegionName 2016-02-29 0 1 9 17 0 30 0
RegionName 2016-03-31 0 1 9 17 0 30 0
RegionName 2016-04-30 0 1 9 17 0 30 0
RegionName 2016-05-31 0 1 9 17 0 30 0
RegionName 2016-06-30 0 1 9 17 0 30 0
RegionName 2016-07-31 0 1 9 17 0 30 0
RegionName 2016-08-31 0 1 9 17 0 30 0
RegionName 2016-09-30 0 1 9 17 0 30 0
RegionName 2016-10-31 0 1 9 17 0 30 0
RegionName 2016-11-30 0 1 9 17 0 30 0
RegionName 2016-12-31 0 1 9 17 0 30 0
RegionName 2017-01-31 0 1 9 17 0 30 0
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RegionName 2017-03-31 0 1 9 17 0 30 0
RegionName 2017-04-30 0 1 9 17 0 30 0
RegionName 2017-05-31 0 1 9 17 0 30 0
RegionName 2017-06-30 0 1 9 17 0 30 0
RegionName 2017-07-31 0 1 9 17 0 30 0
RegionName 2017-08-31 0 1 9 17 0 30 0
RegionName 2017-09-30 0 1 9 17 0 30 0
RegionName 2017-10-31 0 1 9 17 0 30 0
RegionName 2017-11-30 0 1 9 17 0 30 0
RegionName 2017-12-31 0 1 9 17 0 30 0
RegionName 2018-01-31 0 1 9 17 0 30 0
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Region 2009-07-31 0 1 4 9 0 4 0
Region 2009-08-31 0 1 4 9 0 4 0
Region 2009-09-30 0 1 4 9 0 4 0
Region 2009-10-31 0 1 4 9 0 4 0
Region 2009-11-30 0 1 4 9 0 4 0
Region 2009-12-31 0 1 4 9 0 4 0
Region 2010-01-31 0 1 4 9 0 4 0
Region 2010-02-28 0 1 4 9 0 4 0
Region 2010-03-31 0 1 4 9 0 4 0
Region 2010-04-30 0 1 4 9 0 4 0
Region 2010-05-31 0 1 4 9 0 4 0
Region 2010-06-30 0 1 4 9 0 4 0
Region 2010-07-31 0 1 4 9 0 4 0
Region 2010-08-31 0 1 4 9 0 4 0
Region 2010-09-30 0 1 4 9 0 4 0
Region 2010-10-31 0 1 4 9 0 4 0
Region 2010-11-30 0 1 4 9 0 4 0
Region 2010-12-31 0 1 4 9 0 4 0
Region 2011-01-31 0 1 4 9 0 4 0
Region 2011-02-28 0 1 4 9 0 4 0
Region 2011-03-31 0 1 4 9 0 4 0
Region 2011-04-30 0 1 4 9 0 4 0
Region 2011-05-31 0 1 4 9 0 4 0
Region 2011-06-30 0 1 4 9 0 4 0
Region 2011-07-31 0 1 4 9 0 4 0
Region 2011-08-31 0 1 4 9 0 4 0
Region 2011-09-30 0 1 4 9 0 4 0
Region 2011-10-31 0 1 4 9 0 4 0
Region 2011-11-30 0 1 4 9 0 4 0
Region 2011-12-31 0 1 4 9 0 4 0
Region 2012-01-31 0 1 4 9 0 4 0
Region 2012-02-29 0 1 4 9 0 4 0
Region 2012-03-31 0 1 4 9 0 4 0
Region 2012-04-30 0 1 4 9 0 4 0
Region 2012-05-31 0 1 4 9 0 4 0
Region 2012-06-30 0 1 4 9 0 4 0
Region 2012-07-31 0 1 4 9 0 4 0
Region 2012-08-31 0 1 4 9 0 4 0
Region 2012-09-30 0 1 4 9 0 4 0
Region 2012-10-31 0 1 4 9 0 4 0
Region 2012-11-30 0 1 4 9 0 4 0
Region 2012-12-31 0 1 4 9 0 4 0
Region 2013-01-31 0 1 4 9 0 4 0
Region 2013-02-28 0 1 4 9 0 4 0
Region 2013-03-31 0 1 4 9 0 4 0
Region 2013-04-30 0 1 4 9 0 4 0
Region 2013-05-31 0 1 4 9 0 4 0
Region 2013-06-30 0 1 4 9 0 4 0
Region 2013-07-31 0 1 4 9 0 4 0
Region 2013-08-31 0 1 4 9 0 4 0
Region 2013-09-30 0 1 4 9 0 4 0
Region 2013-10-31 0 1 4 9 0 4 0
Region 2013-11-30 0 1 4 9 0 4 0
Region 2013-12-31 0 1 4 9 0 4 0
Region 2014-01-31 0 1 4 9 0 4 0
Region 2014-02-28 0 1 4 9 0 4 0
Region 2014-03-31 0 1 4 9 0 4 0
Region 2014-04-30 0 1 4 9 0 4 0
Region 2014-05-31 0 1 4 9 0 4 0
Region 2014-06-30 0 1 4 9 0 4 0
Region 2014-07-31 0 1 4 9 0 4 0
Region 2014-08-31 0 1 4 9 0 4 0
Region 2014-09-30 0 1 4 9 0 4 0
Region 2014-10-31 0 1 4 9 0 4 0
Region 2014-11-30 0 1 4 9 0 4 0
Region 2014-12-31 0 1 4 9 0 4 0
Region 2015-01-31 0 1 4 9 0 4 0
Region 2015-02-28 0 1 4 9 0 4 0
Region 2015-03-31 0 1 4 9 0 4 0
Region 2015-04-30 0 1 4 9 0 4 0
Region 2015-05-31 0 1 4 9 0 4 0
Region 2015-06-30 0 1 4 9 0 4 0
Region 2015-07-31 0 1 4 9 0 4 0
Region 2015-08-31 0 1 4 9 0 4 0
Region 2015-09-30 0 1 4 9 0 4 0
Region 2015-10-31 0 1 4 9 0 4 0
Region 2015-11-30 0 1 4 9 0 4 0
Region 2015-12-31 0 1 4 9 0 4 0
Region 2016-01-31 0 1 4 9 0 4 0
Region 2016-02-29 0 1 4 9 0 4 0
Region 2016-03-31 0 1 4 9 0 4 0
Region 2016-04-30 0 1 4 9 0 4 0
Region 2016-05-31 0 1 4 9 0 4 0
Region 2016-06-30 0 1 4 9 0 4 0
Region 2016-07-31 0 1 4 9 0 4 0
Region 2016-08-31 0 1 4 9 0 4 0
Region 2016-09-30 0 1 4 9 0 4 0
Region 2016-10-31 0 1 4 9 0 4 0
Region 2016-11-30 0 1 4 9 0 4 0
Region 2016-12-31 0 1 4 9 0 4 0
Region 2017-01-31 0 1 4 9 0 4 0
Region 2017-02-28 0 1 4 9 0 4 0
Region 2017-03-31 0 1 4 9 0 4 0
Region 2017-04-30 0 1 4 9 0 4 0
Region 2017-05-31 0 1 4 9 0 4 0
Region 2017-06-30 0 1 4 9 0 4 0
Region 2017-07-31 0 1 4 9 0 4 0
Region 2017-08-31 0 1 4 9 0 4 0
Region 2017-09-30 0 1 4 9 0 4 0
Region 2017-10-31 0 1 4 9 0 4 0
Region 2017-11-30 0 1 4 9 0 4 0
Region 2017-12-31 0 1 4 9 0 4 0
Region 2018-01-31 0 1 4 9 0 4 0
Region 2018-02-28 0 1 4 9 0 4 0
Region 2018-03-31 0 1 4 9 0 4 0
Region 2018-04-30 0 1 4 9 0 4 0
Region 2018-05-31 0 1 4 9 0 4 0
Region 2018-06-30 0 1 4 9 0 4 0
Region 2018-07-31 0 1 4 9 0 4 0
Region 2018-08-31 0 1 4 9 0 4 0
Region 2018-09-30 0 1 4 9 0 4 0
Region 2018-10-31 0 1 4 9 0 4 0
Region 2018-11-30 0 1 4 9 0 4 0
Region 2018-12-31 0 1 4 9 0 4 0
Region 2019-01-31 0 1 4 9 0 4 0
Region 2019-02-28 0 1 4 9 0 4 0
Region 2019-03-31 0 1 4 9 0 4 0
Region 2019-04-30 0 1 4 9 0 4 0
Region 2019-05-31 0 1 4 9 0 4 0
Region 2019-06-30 0 1 4 9 0 4 0
Region 2019-07-31 0 1 4 9 0 4 0
Region 2019-08-31 0 1 4 9 0 4 0
Region 2019-09-30 0 1 4 9 0 4 0
Region 2019-10-31 0 1 4 9 0 4 0
Region 2019-11-30 0 1 4 9 0 4 0
Region 2019-12-31 0 1 4 9 0 4 0
Region 2020-01-31 0 1 4 9 0 4 0
Region 2020-02-29 0 1 4 9 0 4 0
Region 2020-03-31 0 1 4 9 0 4 0
Region 2020-04-30 0 1 4 9 0 4 0
Region 2020-05-31 0 1 4 9 0 4 0
Region 2020-06-30 0 1 4 9 0 4 0
Region 2020-07-31 0 1 4 9 0 4 0
Region 2020-08-31 0 1 4 9 0 4 0
Region 2020-09-30 0 1 4 9 0 4 0
Region 2020-10-31 0 1 4 9 0 4 0
Region 2020-11-30 0 1 4 9 0 4 0
Region 2020-12-31 0 1 4 9 0 4 0
Region 2021-01-31 0 1 4 9 0 4 0
Region 2021-02-28 0 1 4 9 0 4 0
Region 2021-03-31 0 1 4 9 0 4 0
Region 2021-04-30 0 1 4 9 0 4 0
Region 2021-05-31 0 1 4 9 0 4 0
Region 2021-06-30 0 1 4 9 0 4 0
Region 2021-07-31 0 1 4 9 0 4 0
Region 2021-08-31 0 1 4 9 0 4 0
Region 2021-09-30 0 1 4 9 0 4 0
Region 2021-10-31 0 1 4 9 0 4 0
Region 2021-11-30 0 1 4 9 0 4 0
Region 2021-12-31 0 1 4 9 0 4 0
Region 2022-01-31 0 1 4 9 0 4 0
Region 2022-02-28 0 1 4 9 0 4 0
Region 2022-03-31 0 1 4 9 0 4 0
Region 2022-04-30 0 1 4 9 0 4 0
Region 2022-05-31 0 1 4 9 0 4 0
Region 2022-06-30 0 1 4 9 0 4 0
Region 2022-07-31 0 1 4 9 0 4 0
Region 2022-08-31 0 1 4 9 0 4 0
Region 2022-09-30 0 1 4 9 0 4 0
Region 2022-10-31 0 1 4 9 0 4 0
Region 2022-11-30 0 1 4 9 0 4 0
Region 2022-12-31 0 1 4 9 0 4 0
Region 2023-01-31 0 1 4 9 0 4 0
Region 2023-02-28 0 1 4 9 0 4 0
Region 2023-03-31 0 1 4 9 0 4 0
Region 2023-04-30 0 1 4 9 0 4 0
Region 2023-05-31 0 1 4 9 0 4 0
Region 2023-06-30 0 1 4 9 0 4 0
Region 2023-07-31 0 1 4 9 0 4 0
Region 2023-08-31 0 1 4 9 0 4 0
Region 2023-09-30 0 1 4 9 0 4 0
Region 2023-10-31 0 1 4 9 0 4 0
Region 2023-11-30 0 1 4 9 0 4 0
Region 2023-12-31 0 1 4 9 0 4 0
Region 2024-01-31 0 1 4 9 0 4 0
Region 2024-02-29 0 1 4 9 0 4 0
Region 2024-03-31 0 1 4 9 0 4 0
Region 2024-04-30 0 1 4 9 0 4 0
Region 2024-05-31 0 1 4 9 0 4 0
Region 2024-06-30 0 1 4 9 0 4 0
Region 2024-07-31 0 1 4 9 0 4 0
Region 2024-08-31 0 1 4 9 0 4 0
Region 2024-09-30 0 1 4 9 0 4 0
Region 2024-10-31 0 1 4 9 0 4 0
Region 2024-11-30 0 1 4 9 0 4 0
Region 2024-12-31 0 1 4 9 0 4 0
Region 2025-01-31 0 1 4 9 0 4 0
Region 2025-02-28 0 1 4 9 0 4 0
Region 2025-03-31 0 1 4 9 0 4 0
Region 2025-04-30 0 1 4 9 0 4 0
Region 2025-05-31 0 1 4 9 0 4 0
Region 2025-06-30 0 1 4 9 0 4 0
Region 2025-07-31 0 1 4 9 0 4 0
Region 2025-08-31 0 1 4 9 0 4 0

Variable type: numeric

skim_variable Date n_missing complete_rate mean sd p0 p25 p50 p75 p100 hist
RegionID 2000-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-02-29 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2000-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2001-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2002-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2003-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-02-29 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2004-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2005-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-10-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-11-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2006-12-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-01-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-02-28 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-03-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-04-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-05-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-06-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-07-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-08-31 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
RegionID 2007-09-30 0 1 406769.8 65562.84 394347.00 394518.0 394928.0 395052.5 753899.0 ▇▁▁▁▁
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Popu2024 2024-09-30 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
Popu2024 2024-10-31 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
Popu2024 2024-11-30 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
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Popu2024 2025-05-31 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
Popu2024 2025-06-30 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
Popu2024 2025-07-31 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
Popu2024 2025-08-31 0 1 5155963.1 3741575.73 2302815.00 2823701.2 3951723.0 6390967.2 19940274.0 ▇▂▁▁▁
HVI 2000-01-31 0 1 157898.2 45486.51 87742.91 124576.1 145977.5 179875.5 287427.2 ▇▇▃▃▁
HVI 2000-02-29 0 1 158284.3 45766.94 87847.32 124627.2 146320.8 180128.6 288551.5 ▇▇▃▃▁
HVI 2000-03-31 0 1 158743.6 46122.19 87973.63 124646.4 146671.8 180464.1 290265.1 ▇▇▃▃▁
HVI 2000-04-30 0 1 159754.5 46938.92 88220.72 124854.7 147454.2 181135.2 294914.0 ▇▆▃▃▁
HVI 2000-05-31 0 1 160893.2 47967.82 88573.80 125406.4 148331.7 181995.8 301320.9 ▇▆▃▃▁
HVI 2000-06-30 0 1 162095.0 49056.48 88930.77 126056.3 149300.7 182912.2 307971.2 ▇▆▃▃▁
HVI 2000-07-31 0 1 163346.0 50181.49 89360.14 126762.6 150341.6 184027.3 314243.8 ▇▇▂▃▁
HVI 2000-08-31 0 1 164707.0 51249.17 89716.64 127417.1 151468.9 185426.9 319754.9 ▇▇▂▃▁
HVI 2000-09-30 0 1 166122.4 52352.38 90133.74 128025.5 152415.1 187206.0 325672.9 ▇▇▂▃▁
HVI 2000-10-31 0 1 167522.9 53405.43 90466.90 128667.7 153360.8 188996.1 331356.8 ▇▇▂▃▁
HVI 2000-11-30 0 1 168877.9 54464.88 90816.12 129266.5 154257.1 190837.1 337189.1 ▇▇▂▃▁
HVI 2000-12-31 0 1 170217.2 55537.14 91185.83 129804.9 155161.2 192809.9 343160.8 ▇▇▂▃▁
HVI 2001-01-31 0 1 171409.4 56498.64 91613.18 130265.1 155978.0 194615.5 348341.1 ▇▇▃▂▁
HVI 2001-02-28 0 1 172519.6 57467.85 92043.76 130648.2 156803.6 196277.5 353224.8 ▇▇▃▂▁
HVI 2001-03-31 0 1 173664.2 58539.96 92401.36 131049.9 157776.1 197987.9 358461.7 ▇▇▂▁▁
HVI 2001-04-30 0 1 174966.6 59744.21 92773.54 131460.5 158784.7 200115.9 364275.4 ▇▇▂▁▁
HVI 2001-05-31 0 1 176298.7 60821.61 93139.60 131711.8 159889.9 202657.0 369329.5 ▇▇▂▁▁
HVI 2001-06-30 0 1 177583.8 61682.97 93569.89 131967.5 161003.6 206144.0 372928.6 ▇▇▃▂▁
HVI 2001-07-31 0 1 178841.4 62417.98 94054.28 132391.1 162207.7 209574.1 375726.9 ▇▇▅▂▁
HVI 2001-08-31 0 1 180144.0 63143.41 94581.56 133263.1 163535.3 212719.2 378370.0 ▇▇▅▂▁
HVI 2001-09-30 0 1 181433.2 63819.64 95088.19 134134.2 164847.8 215451.5 380604.8 ▇▇▅▂▁
HVI 2001-10-31 0 1 182689.9 64428.34 95514.67 135048.1 166065.7 217831.0 382020.6 ▇▇▃▂▁
HVI 2001-11-30 0 1 183842.3 64971.28 95904.14 136218.4 167171.3 220047.4 382936.4 ▇▇▃▂▁
HVI 2001-12-31 0 1 184890.7 65383.84 96307.61 137541.6 168280.6 222263.0 382897.4 ▇▇▃▃▁
HVI 2002-01-31 0 1 185790.7 65684.10 96692.07 138560.9 169278.7 224063.7 382475.2 ▇▇▃▃▁
HVI 2002-02-28 0 1 186652.2 66000.36 97084.47 139159.9 170191.4 225749.5 382320.6 ▇▇▃▃▁
HVI 2002-03-31 0 1 187598.7 66454.75 97463.55 139669.3 171013.3 227343.2 383138.5 ▇▇▃▃▁
HVI 2002-04-30 0 1 188703.5 67117.21 97841.66 140208.0 171912.1 229392.6 385356.6 ▇▆▂▂▁
HVI 2002-05-31 0 1 189954.6 67906.63 98248.96 140852.9 172920.9 231782.2 388171.8 ▇▆▂▂▁
HVI 2002-06-30 0 1 191326.7 68852.22 98578.29 141840.9 174165.4 234502.7 392150.7 ▇▆▂▂▁
HVI 2002-07-31 0 1 192852.7 69975.93 99029.94 142793.0 175535.5 237636.4 396629.9 ▇▆▂▂▁
HVI 2002-08-31 0 1 194530.4 71231.66 99641.56 143579.5 176536.4 239018.0 401572.1 ▇▆▂▂▁
HVI 2002-09-30 0 1 196226.2 72514.32 100252.05 144302.8 177058.0 241505.1 405993.3 ▇▆▂▂▁
HVI 2002-10-31 0 1 197897.5 73750.74 100775.01 145117.8 177699.9 243946.0 409580.2 ▇▆▂▂▁
HVI 2002-11-30 0 1 199466.2 74926.74 101060.15 145921.1 178419.2 246144.0 412749.8 ▇▆▂▂▁
HVI 2002-12-31 0 1 200982.5 76056.08 101352.70 146695.1 178512.6 248196.3 415495.4 ▇▆▂▂▁
HVI 2003-01-31 0 1 202365.8 77064.45 101732.25 147404.4 179174.5 249932.5 418184.5 ▇▆▂▂▁
HVI 2003-02-28 0 1 203698.2 78058.31 102035.75 148111.0 179928.0 251769.9 420943.9 ▇▆▂▂▁
HVI 2003-03-31 0 1 205098.0 79125.90 102261.42 148601.4 180837.8 253781.9 423776.5 ▇▆▂▂▁
HVI 2003-04-30 0 1 206621.6 80266.83 102477.65 149060.2 181858.9 256085.8 426654.1 ▇▆▂▂▁
HVI 2003-05-31 0 1 208241.8 81371.25 103029.66 149584.3 182870.6 257438.8 428523.7 ▇▆▂▂▁
HVI 2003-06-30 0 1 209823.3 82311.06 103988.61 150185.8 183943.1 258498.5 429914.7 ▇▆▂▂▁
HVI 2003-07-31 0 1 211468.2 83315.18 104933.76 150722.6 185220.9 259552.5 431364.2 ▇▆▂▂▁
HVI 2003-08-31 0 1 213192.8 84439.01 105613.85 151267.3 186588.3 260692.2 434058.4 β–‡β–‡β–ƒβ–‚β–‚
HVI 2003-09-30 0 1 215011.7 85749.22 105911.43 151849.0 187855.3 261831.5 437489.0 β–‡β–‡β–ƒβ–‚β–‚
HVI 2003-10-31 0 1 216830.0 87067.65 106098.11 152544.9 189009.8 262969.0 441686.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2003-11-30 0 1 218570.0 88362.32 106076.42 153258.1 190081.7 263900.4 445793.5 β–‡β–‡β–ƒβ–‚β–‚
HVI 2003-12-31 0 1 220204.9 89486.49 106221.45 153789.6 191231.9 264996.8 450151.8 β–‡β–‡β–‚β–‚β–‚
HVI 2004-01-31 0 1 221918.5 90803.44 106254.22 154237.7 192327.1 266259.0 455422.3 β–‡β–‡β–‚β–‚β–‚
HVI 2004-02-29 0 1 223864.9 92334.33 106644.17 154571.1 194344.7 267602.2 461526.8 ▇▇▂▂▁
HVI 2004-03-31 0 1 227220.2 93428.85 107049.99 159783.6 196434.3 268892.0 469113.9 ▇▇▂▁▂
HVI 2004-04-30 0 1 228621.9 96172.10 107418.83 155129.8 198560.7 270812.0 476594.2 ▇▆▂▁▂
HVI 2004-05-31 0 1 231369.1 98344.83 107812.64 155447.7 200682.5 273981.1 484206.5 ▇▆▂▁▂
HVI 2004-06-30 0 1 234442.1 100918.26 108271.51 155835.3 203164.9 277783.5 491620.8 ▇▅▂▁▂
HVI 2004-07-31 0 1 246211.6 109234.20 108911.73 157540.9 216558.9 311588.5 499346.6 ▇▅▂▁▂
HVI 2004-08-31 0 1 249721.6 111835.57 109447.67 159595.1 218620.4 317617.1 506930.5 ▇▅▂▁▂
HVI 2004-09-30 0 1 244622.7 108799.07 109945.45 160778.1 211833.6 289706.5 514694.4 ▇▅▂▁▂
HVI 2004-10-31 0 1 247742.9 111185.53 110469.01 161563.9 214688.8 293264.9 522284.1 ▇▆▂▁▂
HVI 2004-11-30 0 1 250554.5 113329.49 111036.82 162303.7 217319.4 296507.4 530407.5 β–‡β–…β–‚β–‚β–‚
HVI 2004-12-31 0 1 253240.1 115319.22 111558.61 162981.1 220059.3 300169.2 538713.9 β–‡β–…β–‚β–‚β–‚
HVI 2005-01-31 0 1 255780.6 117090.61 112063.76 163746.0 222524.2 305097.1 547293.4 β–‡β–…β–‚β–‚β–‚
HVI 2005-02-28 0 1 258437.8 118978.54 112182.79 164634.1 225128.2 310400.4 556353.2 β–‡β–…β–‚β–‚β–‚
HVI 2005-03-31 0 1 261191.1 121009.39 112326.68 165655.3 228055.8 315012.4 565333.5 β–‡β–…β–‚β–‚β–‚
HVI 2005-04-30 0 1 264403.5 123308.87 112737.93 166796.9 231734.8 320952.2 574788.7 β–‡β–…β–‚β–‚β–‚
HVI 2005-05-31 0 1 267718.0 125554.47 113461.14 168013.9 235346.8 326189.3 584122.2 β–‡β–…β–‚β–‚β–‚
HVI 2005-06-30 0 1 271025.2 127416.49 114173.13 169513.4 238372.2 331597.8 592877.8 β–‡β–…β–‚β–‚β–‚
HVI 2005-07-31 0 1 274192.7 129005.40 114669.22 170260.8 244423.0 336593.3 600091.2 β–‡β–†β–ƒβ–‚β–‚
HVI 2005-08-31 0 1 277381.4 130545.94 115214.13 170980.7 248941.9 342300.3 606614.4 β–‡β–†β–ƒβ–‚β–‚
HVI 2005-09-30 0 1 280522.5 132120.68 115610.68 171724.5 250529.0 348079.5 612863.1 β–‡β–†β–ƒβ–‚β–‚
HVI 2005-10-31 0 1 283421.3 133698.77 115933.62 172497.0 251107.5 353498.4 619392.0 β–‡β–†β–ƒβ–‚β–‚
HVI 2005-11-30 0 1 285956.4 134939.83 116247.85 173246.2 251792.3 358377.6 624574.9 β–‡β–†β–ƒβ–‚β–‚
HVI 2005-12-31 0 1 288183.9 135997.43 116612.51 173982.9 252442.5 362601.4 628422.4 β–‡β–†β–ƒβ–‚β–‚
HVI 2006-01-31 0 1 290106.0 136892.92 116965.76 174653.4 252979.8 366453.7 631017.0 β–‡β–†β–ƒβ–‚β–‚
HVI 2006-02-28 0 1 291899.4 137689.79 117299.98 175303.1 253333.5 370292.6 633814.1 β–‡β–†β–ƒβ–‚β–‚
HVI 2006-03-31 0 1 293717.3 138474.30 117697.66 175872.2 254839.5 374431.7 636985.2 β–‡β–†β–ƒβ–‚β–‚
HVI 2006-04-30 0 1 295604.2 139060.78 118091.44 176433.1 257374.6 378519.2 639044.6 β–‡β–‡β–ƒβ–‚β–‚
HVI 2006-05-31 0 1 297377.9 139529.88 118450.07 176963.6 260046.6 382358.8 639111.1 β–‡β–‡β–ƒβ–‚β–‚
HVI 2006-06-30 0 1 298824.8 139714.64 118836.92 177471.8 262421.2 385806.0 638207.9 β–‡β–‡β–ƒβ–‚β–‚
HVI 2006-07-31 0 1 299713.8 139539.20 119103.12 177969.2 264108.1 388711.4 636862.3 β–‡β–‡β–ƒβ–‚β–‚
HVI 2006-08-31 0 1 300192.8 139241.68 119198.87 178331.2 265085.7 391164.6 636140.9 β–‡β–‡β–ƒβ–ƒβ–‚
HVI 2006-09-30 0 1 300112.9 138576.69 119161.85 178645.3 265419.3 393818.2 634275.8 β–‡β–‡β–ƒβ–ƒβ–‚
HVI 2006-10-31 0 1 299811.1 137816.38 119221.54 179301.9 265564.9 392802.7 631876.1 β–‡β–‡β–ƒβ–ƒβ–‚
HVI 2006-11-30 0 1 299349.2 137112.44 119361.81 179842.9 265424.4 392467.0 630197.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2006-12-31 0 1 298898.0 136530.11 119537.90 180391.6 265336.8 391875.4 629493.8 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-01-31 0 1 298480.8 136209.29 119683.08 180907.9 264896.0 391244.9 630410.1 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-02-28 0 1 298081.0 135793.87 119912.65 181356.4 264660.8 391057.8 629320.6 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-03-31 0 1 297657.9 135268.76 120138.88 181927.4 264385.9 390312.7 627756.1 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-04-30 0 1 297235.4 134578.43 120239.03 182688.4 264299.1 388909.9 625293.6 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-05-31 0 1 296625.3 133597.40 120340.68 183589.0 264036.0 386333.8 622583.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-06-30 0 1 295732.3 132470.17 120395.71 184425.3 263373.2 383233.2 619321.9 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-07-31 0 1 294456.6 131106.36 120686.82 185214.6 262141.8 379656.2 616099.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2007-08-31 0 1 293018.9 129801.98 120977.87 185921.5 260506.5 376833.9 613182.5 β–‡β–‡β–ƒβ–ƒβ–‚
HVI 2007-09-30 0 1 291367.4 128397.43 121394.76 186434.4 258647.1 374268.6 609939.0 β–‡β–‡β–‚β–ƒβ–‚
HVI 2007-10-31 0 1 289487.7 126834.89 121727.61 186624.7 256538.9 371427.7 605001.4 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2007-11-30 0 1 287292.6 125199.33 122052.82 186634.8 254453.5 365445.9 599555.2 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2007-12-31 0 1 284941.7 123457.44 122251.50 186507.2 251982.4 359487.5 592235.9 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2008-01-31 0 1 282387.0 121870.08 122398.57 186383.3 250059.8 353096.0 585967.9 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2008-02-29 0 1 279533.7 120208.68 122414.59 186116.1 248334.5 346274.4 580644.2 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2008-03-31 0 1 276396.6 118352.84 122371.46 185807.2 247411.4 336924.7 575646.0 β–‡β–†β–…β–‚β–‚
HVI 2008-04-30 0 1 273087.5 116269.75 122448.98 185380.2 246041.4 327340.6 570137.4 β–‡β–†β–…β–‚β–‚
HVI 2008-05-31 0 1 269698.0 113911.35 122487.01 184711.2 242903.3 317849.4 563384.4 β–‡β–†β–…β–‚β–‚
HVI 2008-06-30 0 1 266228.8 111627.30 122506.31 183539.0 240248.1 310918.3 556493.8 β–‡β–‡β–ƒβ–‚β–‚
HVI 2008-07-31 0 1 262676.8 109349.67 122427.03 182202.5 237842.4 304887.1 548781.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2008-08-31 0 1 258942.5 107261.01 122349.98 180753.8 234047.2 299337.2 540363.2 β–‡β–‡β–ƒβ–‚β–‚
HVI 2008-09-30 0 1 255178.7 105296.42 122350.54 178252.7 226927.0 293415.8 531590.0 β–‡β–‡β–ƒβ–‚β–‚
HVI 2008-10-31 0 1 251612.8 103553.98 121515.61 175565.9 221653.6 289610.0 523443.7 β–‡β–‡β–ƒβ–‚β–‚
HVI 2008-11-30 0 1 248071.4 101949.86 119580.34 172605.1 216306.1 286910.4 515133.7 β–‡β–†β–ƒβ–‚β–‚
HVI 2008-12-31 0 1 244625.6 100612.72 117212.02 169613.7 212127.9 283915.4 508332.5 β–‡β–†β–ƒβ–‚β–‚
HVI 2009-01-31 0 1 241177.4 99387.73 113900.93 167379.2 209615.4 281451.7 499959.5 β–‡β–†β–ƒβ–‚β–‚
HVI 2009-02-28 0 1 238345.9 98441.38 110314.83 166588.7 208178.8 279071.0 493334.6 β–‡β–†β–ƒβ–ƒβ–‚
HVI 2009-03-31 0 1 235902.9 97604.15 106950.17 165840.2 206602.6 276867.5 487253.6 β–‡β–†β–ƒβ–‚β–‚
HVI 2009-04-30 0 1 233611.0 96662.74 104390.76 165018.1 205198.5 274405.5 481777.6 β–‡β–†β–ƒβ–‚β–‚
HVI 2009-05-31 0 1 231411.9 95886.59 102455.21 164064.6 204073.8 271657.7 476475.4 β–‡β–…β–‚β–‚β–‚
HVI 2009-06-30 0 1 229382.5 95241.63 100764.38 162942.9 202249.8 269163.4 473160.5 β–‡β–…β–‚β–‚β–‚
HVI 2009-07-31 0 1 227714.5 94877.74 99501.25 161722.0 200912.5 267090.1 470829.3 β–‡β–…β–‚β–‚β–‚
HVI 2009-08-31 0 1 226124.1 94409.47 98254.62 158412.0 199672.0 265595.6 466938.8 β–‡β–…β–‚β–‚β–‚
HVI 2009-09-30 0 1 224714.8 94055.76 97123.86 154641.2 198087.2 264174.9 461508.6 β–‡β–…β–‚β–‚β–‚
HVI 2009-10-31 0 1 223654.3 94098.65 95599.92 152672.0 196817.6 263025.6 459293.3 β–‡β–…β–‚β–‚β–‚
HVI 2009-11-30 0 1 223324.1 94668.63 94139.78 152170.3 196607.6 262056.2 461400.1 β–‡β–…β–‚β–‚β–‚
HVI 2009-12-31 0 1 223474.9 95656.95 92799.12 151776.0 197124.1 261354.6 466776.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-01-31 0 1 223749.4 96507.92 92032.42 151452.2 197931.3 260794.8 471972.1 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-02-28 0 1 223846.9 97063.50 91284.64 151362.5 198317.8 260371.1 475358.0 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-03-31 0 1 223908.9 97410.83 90767.92 151247.2 198658.8 260256.3 476683.0 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-04-30 0 1 224195.3 97863.90 90360.20 151461.1 199144.9 260532.9 477166.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-05-31 0 1 224439.6 98318.46 90359.68 151631.6 199950.9 260855.7 478060.5 ▇▃▁▂▂
HVI 2010-06-30 0 1 224333.7 98427.48 90625.52 151679.9 200380.9 260711.3 477907.9 ▇▃▁▂▂
HVI 2010-07-31 0 1 223528.3 98192.29 90562.62 151265.7 200189.5 259777.4 475834.0 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-08-31 0 1 222279.9 97805.61 90281.45 150504.7 199077.2 257841.8 473762.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-09-30 0 1 220682.4 97295.33 89638.86 149560.0 197641.4 255452.1 470914.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-10-31 0 1 219015.6 96692.33 88915.36 148447.5 196157.1 252997.1 468461.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-11-30 0 1 217372.5 96048.35 87953.57 146914.3 194833.8 250740.5 465102.4 β–‡β–ƒβ–‚β–‚β–‚
HVI 2010-12-31 0 1 215955.1 95612.65 86952.08 145196.9 193104.4 248504.4 461499.5 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-01-31 0 1 214699.8 95401.97 85862.64 143328.1 190984.9 246531.5 458285.4 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-02-28 0 1 213531.5 95288.85 85003.66 141824.0 189009.4 245031.6 454787.1 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-03-31 0 1 212367.4 95082.43 84324.80 141253.6 187636.8 243832.4 452274.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-04-30 0 1 211159.4 94858.18 83738.63 140518.6 186137.4 242474.1 449614.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-05-31 0 1 209813.5 94333.79 83170.03 139753.8 184892.6 241159.7 446389.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-06-30 0 1 208503.1 93922.00 82530.88 139010.2 183369.5 240078.1 442216.3 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-07-31 0 1 207371.6 93528.25 82049.32 138464.9 182149.9 238998.4 439546.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-08-31 0 1 206299.1 92964.52 81785.41 138049.3 180839.5 237747.0 436334.8 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-09-30 0 1 205318.7 92262.34 81750.98 137622.0 179612.1 236320.0 434439.8 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-10-31 0 1 204337.8 91469.78 81764.77 137197.1 178033.5 235135.0 431666.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-11-30 0 1 203591.8 91009.33 81707.07 136877.8 176645.6 233980.1 429929.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2011-12-31 0 1 202966.1 90699.43 81580.22 136691.7 175009.8 233042.8 428599.4 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-01-31 0 1 202537.3 90412.33 81415.36 136924.4 173850.8 232121.6 426893.7 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-02-29 0 1 202339.5 90179.97 81356.60 137784.1 172970.1 232023.9 426282.2 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-03-31 0 1 202363.3 89937.67 81456.63 138524.2 172795.0 232501.2 425614.4 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-04-30 0 1 202606.5 89838.85 81858.68 139744.1 172802.9 233512.4 426687.5 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-05-31 0 1 203102.6 89949.71 82508.23 140904.0 172934.6 234424.9 429045.0 β–‡β–ƒβ–‚β–‚β–‚
HVI 2012-06-30 0 1 203963.7 90315.22 83453.60 141434.9 173434.2 235231.7 433013.8 ▇▃▂▂▁
HVI 2012-07-31 0 1 205034.7 90820.09 84579.69 141795.5 174322.5 236009.9 437781.7 ▇▃▂▂▁
HVI 2012-08-31 0 1 206290.3 91639.89 85629.59 142042.7 175364.1 236770.8 444183.3 ▇▃▂▂▁
HVI 2012-09-30 0 1 207781.8 92736.25 86729.75 142159.8 176445.7 237868.6 451788.8 ▇▅▁▂▁
HVI 2012-10-31 0 1 209460.8 94063.80 87760.84 142310.7 177460.5 238902.3 460067.9 ▇▅▁▃▁
HVI 2012-11-30 0 1 211312.2 95476.57 88767.56 142449.0 178306.5 240278.1 468351.8 ▇▅▁▃▁
HVI 2012-12-31 0 1 213193.1 96903.64 89689.65 142611.7 179166.6 241446.2 476666.4 ▇▅▁▃▁
HVI 2013-01-31 0 1 215220.3 98321.09 90706.39 142971.8 180226.5 242944.4 485370.1 ▇▅▁▂▁
HVI 2013-02-28 0 1 217236.9 99579.41 91860.50 143391.3 181638.8 244380.3 493774.2 ▇▅▁▂▁
HVI 2013-03-31 0 1 219215.0 100572.89 93235.00 143766.5 183421.7 245715.3 501906.9 ▇▅▁▂▁
HVI 2013-04-30 0 1 221350.5 101648.04 94964.44 145534.0 185673.2 247785.4 510905.6 ▇▅▂▂▁
HVI 2013-05-31 0 1 223943.0 103113.70 97204.58 147146.5 188117.8 253035.5 522373.2 ▇▅▂▂▁
HVI 2013-06-30 0 1 226919.4 104988.65 99609.62 149343.4 190650.5 259025.6 535073.2 ▇▅▂▂▁
HVI 2013-07-31 0 1 229797.3 106814.31 101869.49 151479.7 193203.5 264592.3 546476.7 ▇▅▂▂▁
HVI 2013-08-31 0 1 232496.3 108405.81 103992.77 153612.8 195842.8 269503.9 555285.3 ▇▅▂▂▁
HVI 2013-09-30 0 1 235065.6 109951.74 106011.98 155663.2 197602.6 274075.8 563034.8 ▇▅▂▂▁
HVI 2013-10-31 0 1 237682.0 111453.72 108054.12 157386.5 199223.0 278699.2 570244.7 ▇▅▂▂▁
HVI 2013-11-30 0 1 239963.6 112765.51 109631.23 158926.7 200526.6 282765.1 576630.7 ▇▅▂▂▁
HVI 2013-12-31 0 1 241955.0 113821.86 111040.56 160398.1 201548.8 285727.4 582274.7 ▇▅▂▂▁
HVI 2014-01-31 0 1 243662.8 114662.46 112339.01 161637.3 202691.1 288024.5 587770.4 ▇▃▂▂▁
HVI 2014-02-28 0 1 245334.9 115383.62 113919.35 162946.6 203816.2 290034.5 593367.8 ▇▃▂▁▁
HVI 2014-03-31 0 1 246992.9 116113.28 115452.73 164299.9 204905.9 292451.9 599222.0 ▇▃▂▁▁
HVI 2014-04-30 0 1 248753.5 117117.52 117080.17 165568.2 205620.1 294968.2 606454.5 ▇▃▂▁▁
HVI 2014-05-31 0 1 250559.6 118179.30 118622.79 166420.3 206280.1 297672.5 614175.6 ▇▃▂▁▁
HVI 2014-06-30 0 1 252061.1 118971.62 120033.10 167384.9 206683.7 299477.9 620340.0 ▇▃▂▁▁
HVI 2014-07-31 0 1 253209.5 119247.87 121134.19 168626.1 206998.8 300286.5 623630.5 ▇▃▂▁▁
HVI 2014-08-31 0 1 254090.4 119465.59 121824.09 169634.1 207172.5 300518.4 626124.7 ▇▃▂▁▁
HVI 2014-09-30 0 1 255186.9 120139.40 122330.81 170588.5 207674.5 301392.8 630481.1 ▇▃▂▁▁
HVI 2014-10-31 0 1 256349.3 121198.57 122631.54 171429.1 208387.2 303032.8 636178.6 ▇▃▂▁▁
HVI 2014-11-30 0 1 257813.5 122470.20 123054.14 172459.3 209235.1 305443.2 643040.4 ▇▃▂▁▁
HVI 2014-12-31 0 1 259329.0 123657.57 123544.12 173538.2 210263.4 307875.6 649976.5 ▇▃▂▁▁
HVI 2015-01-31 0 1 261011.5 124898.10 124218.52 174649.4 211421.6 310619.6 658217.2 ▇▃▂▁▁
HVI 2015-02-28 0 1 262677.1 126130.90 125030.92 175717.7 212524.7 313442.1 667119.1 ▇▃▂▁▁
HVI 2015-03-31 0 1 264314.6 127242.72 126052.19 176811.5 213583.6 316276.9 675847.9 ▇▃▂▁▁
HVI 2015-04-30 0 1 265872.8 128196.24 127265.95 177957.4 214713.8 318982.0 683988.5 ▇▃▂▁▁
HVI 2015-05-31 0 1 267501.7 129157.90 128639.57 179201.2 216370.4 321613.2 692302.9 ▇▃▂▁▁
HVI 2015-06-30 0 1 269079.3 130135.69 129901.41 180406.8 218035.5 323946.3 700375.2 ▇▃▂▁▁
HVI 2015-07-31 0 1 270649.3 130942.93 130850.25 181610.8 219830.0 325679.4 707535.5 ▇▃▂▁▁
HVI 2015-08-31 0 1 272200.1 131662.92 131579.97 182856.2 221684.1 327223.5 714436.2 ▇▃▂▁▁
HVI 2015-09-30 0 1 273911.4 132496.19 132258.24 184252.1 223741.4 329311.5 722268.5 ▇▃▂▁▁
HVI 2015-10-31 0 1 275762.8 133561.56 133013.91 185633.0 225868.9 332083.4 731079.7 ▇▃▂▁▁
HVI 2015-11-30 0 1 277565.5 134589.58 133695.50 186941.3 227951.9 335275.3 739169.8 ▇▃▂▁▁
HVI 2015-12-31 0 1 279351.9 135532.97 134486.56 188255.6 229810.4 338247.8 746629.2 ▇▃▂▁▁
HVI 2016-01-31 0 1 281514.5 136943.40 135587.55 189709.4 231753.9 341579.6 755377.9 ▇▃▂▁▁
HVI 2016-02-29 0 1 283868.5 138721.33 136851.15 191210.0 233568.5 344736.9 764825.9 ▇▃▂▁▁
HVI 2016-03-31 0 1 285941.4 140477.27 137861.40 192434.8 235195.8 347658.8 772578.9 ▇▃▂▁▁
HVI 2016-04-30 0 1 287690.5 141618.10 138907.43 193694.4 236532.1 350203.0 777096.7 ▇▃▂▁▁
HVI 2016-05-31 0 1 289127.4 142118.95 139903.51 194772.6 237827.4 352537.0 778067.0 ▇▃▂▁▁
HVI 2016-06-30 0 1 290595.9 142358.35 141079.93 195818.5 239110.6 354684.2 777506.9 ▇▃▂▁▁
HVI 2016-07-31 0 1 291562.0 142137.94 141841.31 196477.4 239910.6 356250.7 775064.9 ▇▃▂▁▁
HVI 2016-08-31 0 1 292272.2 141743.69 142469.18 196999.5 240635.2 357478.1 773421.5 ▇▃▂▁▁
HVI 2016-09-30 0 1 292883.2 141178.47 143069.82 197715.0 241618.2 359003.2 772306.7 ▇▃▂▁▁
HVI 2016-10-31 0 1 293916.8 141126.37 143810.68 198755.1 242764.4 361127.8 773666.1 ▇▃▂▁▁
HVI 2016-11-30 0 1 295373.7 141574.92 144767.08 200076.4 244086.6 363964.7 776613.4 ▇▃▂▁▁
HVI 2016-12-31 0 1 297264.9 142668.37 145881.46 201506.2 245491.7 367153.8 782298.5 ▇▂▂▁▁
HVI 2017-01-31 0 1 299472.3 144246.58 147105.42 202810.8 247025.3 370531.5 789262.5 ▇▂▂▁▁
HVI 2017-02-28 0 1 301922.4 146065.82 148365.81 203970.1 248785.2 373977.5 796414.1 ▇▂▂▁▁
HVI 2017-03-31 0 1 304430.4 147751.47 148869.63 204759.6 250640.8 377237.1 802096.1 ▇▂▂▁▁
HVI 2017-04-30 0 1 306857.0 149189.76 149090.65 205719.6 252587.8 380300.8 807465.9 ▇▂▂▁▁
HVI 2017-05-31 0 1 308870.3 150269.49 149428.97 206579.2 254295.8 382804.1 811838.9 ▇▂▂▁▁
HVI 2017-06-30 0 1 310659.0 151303.42 149921.04 207321.9 255764.9 384880.8 816728.3 ▇▂▂▁▁
HVI 2017-07-31 0 1 311975.4 151832.44 150412.12 207859.4 256870.5 386413.0 820078.6 ▇▂▂▁▁
HVI 2017-08-31 0 1 313312.4 152337.98 151030.93 208814.6 257833.2 387992.5 823730.4 ▇▂▂▁▁
HVI 2017-09-30 0 1 314776.4 153033.85 151665.06 210122.9 258784.6 389901.3 828945.0 ▇▂▂▁▁
HVI 2017-10-31 0 1 316669.7 154313.21 152503.55 211573.1 259863.7 392553.8 836722.1 ▇▂▂▁▁
HVI 2017-11-30 0 1 318734.9 155794.23 153318.17 213241.6 261058.4 395430.3 846134.2 ▇▂▂▁▁
HVI 2017-12-31 0 1 321066.7 157522.91 154164.97 215054.0 262552.7 398695.0 856874.7 ▇▂▂▁▁
HVI 2018-01-31 0 1 323504.5 159510.11 154729.40 216878.6 264325.9 402155.2 868749.9 ▇▂▂▁▁
HVI 2018-02-28 0 1 325918.5 161537.25 155288.26 218598.6 266356.3 405577.2 880117.1 ▇▂▂▁▁
HVI 2018-03-31 0 1 328279.1 163263.49 156115.64 220325.4 268500.2 408640.6 889781.1 ▇▂▂▁▁
HVI 2018-04-30 0 1 330354.6 164700.81 157010.79 221717.6 270462.2 410470.0 898104.0 ▇▂▂▁▁
HVI 2018-05-31 0 1 332419.0 166192.79 157698.21 222962.3 272895.7 412029.0 907011.1 ▇▂▂▁▁
HVI 2018-06-30 0 1 333974.4 167418.97 158143.16 223938.6 275113.2 412898.3 914592.2 ▇▂▂▁▁
HVI 2018-07-31 0 1 335535.7 168135.62 158701.35 225159.9 277639.5 414140.5 918474.0 ▇▂▂▁▁
HVI 2018-08-31 0 1 336882.3 168607.21 159389.72 226415.0 280044.3 415190.5 920195.5 ▇▂▂▁▁
HVI 2018-09-30 0 1 338216.2 169044.24 159859.47 227814.3 282226.7 416441.6 921133.6 ▇▂▂▁▁
HVI 2018-10-31 0 1 339299.0 169650.18 160024.76 228977.3 283799.8 417393.5 923352.0 ▇▂▂▁▁
HVI 2018-11-30 0 1 340218.8 169913.97 160040.60 230185.6 285087.9 418337.7 924455.4 ▇▂▂▁▁
HVI 2018-12-31 0 1 340981.0 169696.13 160096.87 231360.3 286283.4 419321.6 923583.8 ▇▂▂▁▁
HVI 2019-01-31 0 1 341637.2 168899.74 160419.06 232540.5 287426.5 420421.3 921171.5 ▇▂▂▁▁
HVI 2019-02-28 0 1 342344.7 167724.20 161187.39 233720.0 288852.6 422036.5 917300.7 ▇▂▂▁▁
HVI 2019-03-31 0 1 343162.4 166705.99 162117.10 234869.7 290561.5 424117.2 913999.2 ▇▂▂▁▁
HVI 2019-04-30 0 1 343996.3 166116.93 162955.57 235864.5 292062.8 426186.5 911706.7 ▇▂▂▁▁
HVI 2019-05-31 0 1 344528.3 165765.92 163516.64 236725.7 292661.5 427399.4 910288.0 ▇▂▂▁▁
HVI 2019-06-30 0 1 344987.2 165623.79 164139.99 237444.7 293092.0 428060.5 910331.4 ▇▂▂▁▁
HVI 2019-07-31 0 1 345408.8 165665.72 164735.72 238061.4 293341.3 428391.4 911389.2 ▇▂▂▁▁
HVI 2019-08-31 0 1 346079.9 166067.99 165260.47 238699.5 293679.3 429007.4 913738.5 ▇▂▂▁▁
HVI 2019-09-30 0 1 346795.9 166545.86 165573.53 239239.9 293823.5 429655.4 915551.5 ▇▂▂▁▁
HVI 2019-10-31 0 1 347858.3 167051.25 166098.04 240019.9 294165.6 430737.5 916884.5 ▇▂▂▁▁
HVI 2019-11-30 0 1 349370.4 167664.79 166829.01 241085.5 294877.8 432309.2 918791.5 ▇▂▂▁▁
HVI 2019-12-31 0 1 351192.7 168373.88 167785.77 242336.0 295969.5 434390.9 921276.5 ▇▂▂▁▁
HVI 2020-01-31 0 1 353294.4 169038.32 168896.60 243612.3 298150.6 436896.7 924601.7 ▇▂▂▁▁
HVI 2020-02-29 0 1 355461.2 169756.82 170169.16 245047.9 300629.4 439667.7 928973.6 ▇▂▂▁▁
HVI 2020-03-31 0 1 357803.3 170686.13 171488.18 246575.0 302594.7 442764.4 934870.8 ▇▂▂▁▁
HVI 2020-04-30 0 1 359798.3 171631.93 172733.21 247660.1 304350.9 445813.1 939938.1 ▇▂▂▁▁
HVI 2020-05-31 0 1 360638.0 171739.24 173308.68 248007.0 305103.5 446695.2 939694.4 ▇▂▂▁▁
HVI 2020-06-30 0 1 360630.4 171037.83 173375.06 247873.7 305022.0 446475.5 935262.3 ▇▂▂▁▁
HVI 2020-07-31 0 1 360862.4 170427.65 173575.29 247827.8 304842.3 446688.1 931744.0 ▇▂▂▁▁
HVI 2020-08-31 0 1 362647.8 170947.48 174598.45 248654.0 305712.3 448803.0 934320.1 ▇▂▂▁▁
HVI 2020-09-30 0 1 366358.9 172788.93 176876.49 250709.6 308077.5 453118.7 943047.8 ▇▂▂▁▁
HVI 2020-10-31 0 1 371208.7 175301.64 179574.62 253620.9 311458.0 458829.5 954591.7 ▇▂▂▁▁
HVI 2020-11-30 0 1 376913.0 178301.15 182651.26 257527.7 315428.4 465196.6 968345.1 ▇▂▂▁▁
HVI 2020-12-31 0 1 382609.7 181298.86 185344.55 261463.0 319361.5 471279.8 981943.9 ▇▂▂▁▁
HVI 2021-01-31 0 1 387992.6 183875.01 187730.43 265623.0 323015.7 476949.1 994970.6 ▇▂▂▁▁
HVI 2021-02-28 0 1 393396.4 186107.66 190239.95 270027.6 326900.3 483339.0 1007252.8 ▇▂▁▁▁
HVI 2021-03-31 0 1 399248.2 188369.22 192857.71 274835.4 331030.2 491284.4 1020875.5 ▇▂▁▁▁
HVI 2021-04-30 0 1 406021.8 191420.26 195544.96 279963.5 335482.0 500604.0 1037525.6 ▇▃▂▁▁
HVI 2021-05-31 0 1 413559.3 195027.37 198051.07 285640.5 340025.6 510446.1 1056481.9 ▇▃▂▁▁
HVI 2021-06-30 0 1 421232.6 198629.06 200781.33 292087.8 345734.0 519670.3 1075588.0 ▇▃▂▁▁
HVI 2021-07-31 0 1 427738.0 201517.76 202734.16 297887.9 351997.8 526582.8 1091228.1 ▇▃▂▁▁
HVI 2021-08-31 0 1 432058.8 202975.25 203366.07 302737.5 356929.8 530807.3 1099357.3 ▇▃▂▁▁
HVI 2021-09-30 0 1 434586.4 203532.16 202207.17 305653.7 359448.7 533532.8 1101901.8 ▇▃▂▁▁
HVI 2021-10-31 0 1 437009.8 203979.02 200997.13 306586.3 361550.7 536361.2 1103695.2 ▇▃▂▁▁
HVI 2021-11-30 0 1 440451.6 205137.75 200283.84 308230.1 364392.2 540466.0 1109397.5 ▇▃▂▁▁
HVI 2021-12-31 0 1 444894.7 206939.23 200333.23 310855.6 367998.6 545786.3 1118105.5 ▇▃▂▁▁
HVI 2022-01-31 0 1 451451.4 210132.38 201744.62 315035.6 373276.3 553578.7 1134490.2 ▇▅▂▁▁
HVI 2022-02-28 0 1 459924.4 214916.71 204410.75 320397.4 379739.4 564199.9 1159555.9 ▇▅▂▁▁
HVI 2022-03-31 0 1 470268.4 221008.78 207921.05 326896.6 387625.0 577372.5 1191267.1 ▇▅▂▁▁
HVI 2022-04-30 0 1 480181.2 226175.36 210649.84 333516.2 395731.3 590139.7 1217199.9 ▇▅▁▁▁
HVI 2022-05-31 0 1 488330.2 229328.87 212277.61 339542.1 404577.1 600374.1 1231759.5 ▇▅▁▁▁
HVI 2022-06-30 0 1 493749.7 229718.21 213342.54 343114.8 412969.2 606406.6 1232658.3 ▇▅▂▁▁
HVI 2022-07-31 0 1 495140.0 227495.67 213323.82 344580.4 418084.0 606786.0 1220075.8 ▇▃▂▁▁
HVI 2022-08-31 0 1 492803.5 223174.62 212419.93 344208.2 419781.0 602367.9 1196539.3 ▇▃▂▁▁
HVI 2022-09-30 0 1 488068.0 218096.32 210815.35 342849.0 418057.0 595469.9 1168867.4 ▇▃▂▁▁
HVI 2022-10-31 0 1 483848.0 213960.85 209967.19 342232.5 414921.8 588520.9 1146417.4 ▇▃▂▁▁
HVI 2022-11-30 0 1 480554.5 211009.99 209599.38 342214.8 411174.8 582182.6 1130099.5 ▇▅▃▁▁
HVI 2022-12-31 0 1 477845.0 208869.07 209161.38 342484.0 407421.0 576187.0 1117849.4 ▇▅▃▁▁
HVI 2023-01-31 0 1 474571.8 206172.12 208306.49 342647.2 403552.4 569162.4 1103698.9 ▇▅▃▁▁
HVI 2023-02-28 0 1 471693.5 203617.09 207260.78 342941.6 400334.7 563209.9 1091659.5 ▇▅▃▁▁
HVI 2023-03-31 0 1 469967.5 201642.95 206943.97 343645.3 398226.7 559527.0 1082897.2 ▇▅▃▁▁
HVI 2023-04-30 0 1 470137.2 201267.98 207435.58 345332.6 397307.0 558782.4 1081102.6 ▇▅▃▁▁
HVI 2023-05-31 0 1 471812.9 201982.07 208890.34 347735.8 397381.1 559739.9 1083270.9 ▇▅▃▁▁
HVI 2023-06-30 0 1 474515.3 203469.44 210691.57 350421.1 398404.7 562137.5 1088132.8 ▇▅▃▁▁
HVI 2023-07-31 0 1 477615.6 205604.13 212514.35 353135.9 400064.4 565554.0 1094942.8 ▇▅▃▁▁
HVI 2023-08-31 0 1 480793.5 208124.68 214207.05 355538.1 402224.5 569430.1 1102728.4 ▇▅▃▁▁
HVI 2023-09-30 0 1 483450.2 210697.24 215541.98 357445.7 404152.5 572384.1 1110163.3 ▇▅▃▁▁
HVI 2023-10-31 0 1 485497.7 212793.10 216432.30 358723.8 405879.6 574533.6 1115324.8 ▇▅▃▁▁
HVI 2023-11-30 0 1 486830.7 214128.61 216850.51 359657.4 407437.8 575897.3 1116759.6 ▇▅▂▁▁
HVI 2023-12-31 0 1 487633.4 214714.33 217028.54 360406.5 408975.5 576950.2 1114783.7 ▇▃▃▁▁
HVI 2024-01-31 0 1 488074.8 214526.16 217207.23 361232.1 410356.8 578286.8 1110406.6 ▇▃▃▁▁
HVI 2024-02-29 0 1 488974.0 214410.56 217662.63 362484.8 411881.3 579508.4 1108006.0 ▇▃▃▁▁
HVI 2024-03-31 0 1 491098.6 215407.94 218660.90 364562.5 413559.7 581267.2 1113180.5 ▇▃▃▁▁
HVI 2024-04-30 0 1 494004.5 217577.25 220111.57 366986.8 415459.4 583668.5 1124698.4 ▇▃▃▁▁
HVI 2024-05-31 0 1 496478.8 219972.37 221813.63 368679.3 416983.7 586357.7 1137023.3 ▇▅▂▁▁
HVI 2024-06-30 0 1 497513.5 221301.97 223229.20 369223.7 417883.9 587925.7 1143020.8 ▇▅▂▁▁
HVI 2024-07-31 0 1 497896.1 222113.31 223587.76 369316.8 418592.8 588389.2 1145075.5 ▇▅▂▁▁
HVI 2024-08-31 0 1 498160.2 222534.46 223104.72 369835.7 419224.3 588242.9 1143658.6 ▇▅▂▁▁
HVI 2024-09-30 0 1 498786.5 223090.51 222290.35 370865.5 419875.1 588818.1 1141934.8 ▇▅▂▁▁
HVI 2024-10-31 0 1 499404.9 223413.67 222036.71 372200.1 420238.9 589379.3 1139119.2 ▇▃▂▁▁
HVI 2024-11-30 0 1 500122.3 224021.32 222171.77 373431.6 420508.6 590300.9 1138959.3 ▇▃▂▁▁
HVI 2024-12-31 0 1 500905.7 224616.13 222733.93 374133.4 420909.7 591160.5 1140052.1 ▇▃▂▁▁
HVI 2025-01-31 0 1 501348.2 224726.15 223241.72 374618.7 421277.3 591339.8 1140261.8 ▇▃▂▁▁
HVI 2025-02-28 0 1 501302.7 224400.00 223723.10 375031.0 421168.0 590015.0 1138989.8 ▇▃▂▁▁
HVI 2025-03-31 0 1 500259.3 223564.81 223938.92 373867.5 420235.3 587402.0 1135887.9 ▇▅▂▁▁
HVI 2025-04-30 0 1 498896.8 222636.28 224243.62 371640.9 418889.2 584943.7 1131746.2 ▇▅▂▁▁
HVI 2025-05-31 0 1 497061.7 221165.21 224620.52 369201.8 418061.8 581975.1 1124524.9 ▇▅▂▁▁
HVI 2025-06-30 0 1 495233.5 219494.81 224960.95 366657.4 417504.2 579170.4 1114997.5 ▇▅▂▁▁
HVI 2025-07-31 0 1 493732.5 218112.66 225647.40 364087.1 416477.1 576905.5 1106736.0 ▇▅▂▁▁
HVI 2025-08-31 0 1 492704.4 217156.28 226089.80 361768.1 415423.9 575113.0 1100173.6 ▇▅▂▁▁

Note: complete_rate is the proportion of non-missing values in that variable. In the HTML, we find it is 1 for HVI but it’s not the case. This happens because the value is very close to 1 (e.g., 0.9996) and is rounded up.

First use of ggplot2

ggplot2 is built on the Grammar of Graphics β€” a system that describes plots as combinations of independent components. This is a typical chunk of ggplot2.

ggplot(data,   aes(x = ..., y = ...)) + 
  geom_*() + 
  facet_*() +
  scale_*() +
  coord_*() +
  theme()

Let’s use the ZHVI of Seattle and Portland to complete ggplot2 figure step by step to understand how each component contributes. We defined one objects with ZHVI of both Seattle and Portland (hvi_pnw).

hvi_pnw <- hvi_tidy_NA_remove %>% 
  filter(RegionName %in% c("Seattle, WA", "Portland, OR"))

Starting from ggplot(), we create a plot object. We can define the data and and aes (or later). We have argument aes(), which defines how data fields (e.g., categorical, ordinal) map to visual properties (e.g., x, y, color, shape, size).

If we assign this ggplot() object to g, we can later add anything upon this object using +. Otherwise, the plot will show here. ggplot() alone initializes a coordinate system and data mapping, so there is nothing on the diagram.

ggplot(hvi_pnw, aes(x = Date, y = HVI, group = RegionName)) # will show below the chunk

g <- ggplot(hvi_pnw, aes(x = Date, y = HVI, color = RegionName)) # will not show the plots

In ggplot2, defining geom_*() (geometric object) is required. What do we want in this plot? Points or lines? We can stack more than one geom_*() in a plot and each geom_*() function will return a layer.

Within geom_*() functions, we can modify the visual attributes of this layer. Note: different geometric objects have different arguments.

g <- g + geom_line(aes(color = RegionName),
              alpha = 0.8, # Opacity: 0 means fully transparent (invisible)
              linetype = 6, # 6 = twodash, you can check more option using `?linetype` 
              linewidth = 0.8) # linewidth
g

This is a confusing thing here: we added aes(color = RegionName) within geom_line(). Why did we use RegionName twice, one in ggplot() one in geom_line()?

ggplot(hvi_pnw, aes(x = Date, y = HVI, group = RegionName)) defines global mappings: defaults that all layers geom_*() will inherit. This line just say we have date and X and HVI as y, and data are organized into two groups based on RegionName. Color is a new aesthetic mapping that we can introduce to this layer! Also, it’s good to know that if we want ggplot2 to both group and color by city, we could directly define (introduce color to the global setting): ggplot(hvi_pnw, aes(x = Date, y = HVI, color = RegionName)) + geom_line().

We can override default scale: how data values are converted into visual space. For example, how numeric ranges become axis values or how categories become colors.

g <- g + scale_y_continuous(labels = scales::comma, # format numbers with commas
                            trans = "log10") # apply base-10 log transformation
g

The geometric space (the canvas we are drawing) can be modified by coord. For example, we set the limits for x (as well as for y) axis to only show a part of the lines.

g <- g + coord_cartesian(xlim = c(as.Date("2010-01-01"), as.Date("2020-6-30")),
                         ylim = c(NA, 600000)) # we did not define the low bound of y
g

We cannot distinguish between Seattle and Portland. We can use facet to split data into multiple subplots for easy comparison, such as a plot for Seattle and another one for Portland.

g <- g + facet_wrap(~ RegionName)
g

One of ways to label elements is labs().

g <- g +
  labs(
    x = "Year",                # label for x axis
    y = "Home Value Index",    # label for y axis
    title = "Seattle and Portland Housing Trend 2010–2020", # main title
    subtitle = "Data source: Zillow HVI",      # subtitle
    caption = "Visualization using R and ggplot2"     # caption
  )
g

The part theme controls all non-data visual elements, text, background, grid lines, margins, etc. We did not need legend so we remove it. You can also put in on the bottom, top or left.

g <- g + theme_light(base_size = 12) + # use a minimal theme and the base size as 12
         theme(panel.grid.minor = element_blank(), # remove minor grids
         legend.position = "none"
  )
g

After making the figures, we can save it using ggsave ().

ggsave(
  filename = "Seattle and Portland HVI Trend.png",
  plot = g,
  width = 12,
  height = 6,
  dpi = 300
) # save the last plot as 12 * 5 inch png file with 300 dpi (dots per inch) 

We’ve finished a quick view of major components of using ggplot2 to produce diagrams. This is not a pretty good visualization but only for instruction purposes. Don’t worry if you are still confused! We’ll revisit these arguments and concepts in more detail later. Before that, let’s continue exploring how to conduct Exploratory Data Analysis (EDA). By creating EDA plots, you’ll reinforce the basic pattern of using ggplot2 and develop a more intuitive sense of how data visualization supports exploration.

Distribution of Univariate Variable

An initial step in Exploratory Data Analysis (EDA) is to examine how the values of different variables are distributed. Graphical approaches for examining the distribution of the data include histograms, boxplots, cumulative distribution functions, and quantile-quantile (Q-Q) plots. Information on the distribution of values is often useful for selecting appropriate analyses and confirming whether assumptions underlying particular methods are supported (e.g., normally distributed residuals for a least squares regression).

Histograms

A histogram summarizes the distribution of the data by placing observations into intervals (also called classes or bins) and counting the number of observations in each interval. The y-axis can be number of observations, percent of total, fraction of total (or probability), or density (in which the height of the bar multiplied by the width of the interval corresponds to the relative frequency of the interval). The appearance of a histogram can depend on how the intervals are defined.

ggplot(data = hvi_tidy_NA_remove %>%
         filter(Date == as.Date("2025-08-31")), aes(x = Popu2024)) +
  geom_histogram(
    bins = 10,        # number of bins 
    color = "white",  # border color
    alpha = 0.7       # transparency
  ) +
  labs(title = "Histograms of Metropolitan Statistical Area Population", x = "Population (2024)", y = "Count of Cities") +
  theme_minimal()

πŸ“š TODO: The Variety of Histogram

2 points

Please modify the above histogram code to explore different forms of histograms, such as using geom_dotplot().

# TODO

ggplot(data = hvi_tidy_NA_remove %>%
         filter(Date == as.Date("2025-08-31")), aes(x = Popu2024)) +
  geom_dotplot(
    color = "white",  # border color
    alpha = 0.7       # transparency
  ) +
  labs(title = "Histograms of Metropolitan Statistical Area Population", x = "Population (2024)", y = "Count of Cities") +
  theme_minimal()
## Bin width defaults to 1/30 of the range of the data. Pick better value with
## `binwidth`.

Boxplots

A box and whisker plot (also referred to as boxplot) provides a compact summary of the distribution of a variable. A standard boxplot consists of:

  1. a box defined by the 25th and 75th percentiles
  2. a horizontal line or point on the box at the median
  3. vertical lines (whiskers) drawn from each hinge (quartile) to the extreme value.
    • Q1 βˆ’ S / Q3 + S
    • the span (S) is calculated as: S = 1.5 x (75th percentile - 25th percentile)
  4. outliers: any observation outside this span (Q1 βˆ’ S or Q3 + S)
Box Plot Framework. Source: Nathan Yau (2024). Visualize This
ggplot(
  data = hvi_tidy_NA_remove %>%
    filter(Date == as.Date("2025-08-31")),
  aes(y = Popu2024, x = Region)
) +
  geom_boxplot(
    fill = "black",  
    alpha = 0.3,       # transparency
    width = 0.5        # box width
  ) +
  labs(
    title = "Boxplot of City Population by Census Bureau Regions",
    y = "Population (2024)",
    x = NULL
  ) +
  theme_minimal()

πŸ“š TODO: The Variety of Boxplots

2 points

Please add additional layer of geom_jitter() to the above boxplot code. This layer will display individual data points. There are two important arguments for geom_jitter(): width = and height =. What’s the purpose of those two arguments?

# TODO

ggplot(
  data = hvi_tidy_NA_remove %>%
    filter(Date == as.Date("2025-08-31")),
  aes(y = Popu2024, x = Region)
) +
  geom_boxplot(
    fill = "black",  
    alpha = 0.3,       # transparency
    width = 0.5        # box width
  ) +
  labs(
    title = "Boxplot of City Population by Census Bureau Regions",
    y = "Population (2024)",
    x = NULL
  ) +
  geom_jitter(
    width = 0.2,
    height = 0,
  )

  theme_minimal()
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geom_jitter() adds individual data points and jitters them so that they are more visible. width is how much to jitter points along the X axis and height is how much to jitter points along the Y axis.

Cumulative Distribution Functions (CDF)

The cumulative distribution function CDF is a function \(F(x)\) that is the probability that the observations of a variable are not larger than a specified value. The reverse CDF is also frequently used, and it displays the probability that the observations are greater than a specified value. In constructing the CDF, weights (e.g., inclusion probabilities from a probability design) can be used. In this way the probability that a value of the variable in the statistical population is less than a specified value is estimated. Otherwise, for equal weighting of observations, the CDF applies only to the observed values.

\[F(x) = P(X \leq x) = \text{Probability of Random Variable}\space X \space \text{is not greater than} \space x\]

ggplot(data = hvi_tidy_NA_remove %>%
         filter(
           RegionName %in% c("Seattle, WA", "New York, NY", "San Francisco, CA")
         )) +
  stat_ecdf(# stat builds new variables to plot, we build CDF
    aes(x = HVI, color = RegionName),) + # we use color to distinguish regions
  labs(title = "CDF HVI for Seattle, New York and SF", 
       subtitle = "F(x) = P(X ≀ x)",
       y = "Cumulative Distribution Function (CDF)", 
       x = "Home Value Index") +
  theme_minimal() +
      theme(legend.position = "bottom") # because we have `color`, ggplot will generate legend

Relationship Between Multivariate Variables

Scatter Plot

Scatterplots are graphical displays of matched data plotted with one variable on the horizontal axis and the other variable on the vertical axis. Data are usually plotted with measures of an influential parameter on the horizontal axis (independent variable) and measures of an attribute that may respond to the influential parameter on the vertical axis (dependent variable). Scatterplots are a useful first step in any analysis because they help visualize relationships and identify possible issues (e.g., outliers) that can influence subsequent statistical analyses.

ggplot(
  data = hvi_tidy_NA_remove %>%
    filter(Date == as.Date("2025-08-31")),
  aes(x = Popu2024, y = HVI)
) +
  geom_point(alpha = 0.6) +
  geom_smooth( # we use a sample linear regression to model the relationship (trends)
    method = "lm",
    formula = y ~ x,
    se = TRUE, # show confidence interval
    color = "#4B2E83"
  ) +
  labs(
    title = "Scatterplots of City Population and Home Value Index",
    x = "Population (2024)",
    y = "Home Value Index"
  ) +
  theme_minimal()

Bubble Chart

We’re now creating a Bubble Chart, which is an extended form of a scatter plot. In a bubble chart, the size of each bubble represents a third variable, adding another dimension of information to the visualization.

ggplot(data = hvi_tidy_NA_remove %>%
         filter(Date == as.Date("2025-08-31"))) +
  geom_point(aes(x = StateName, y = HVI, size = Popu2024 ), alpha = 0.6) + # bubble size = population
                 scale_y_continuous(labels = scales::comma) +
                   scale_size_continuous(range = c(1, 10), labels = scales::comma) +
                   labs(
                     title = "Bubble Chart of Population and Home Value Index by State",
                     x = "State",
                     y = "Home Value Index",
                     size = "Population (2024)"
                   ) +
                   theme_minimal() +
                   theme(
                     legend.position = "bottom",
                     axis.text.x = element_text(angle = 45, hjust = 1) # rotate state labels
                   )

Heatmap

A heatmap is a graphical representation of data where the individual values contained in a matrix are represented as colors. It’s like looking at a data table from above, where each cell’s color intensity indicates the magnitude of the value it represents. Heatmaps are especially useful for identifying patterns, trends, and outliers in large datasets.

ggplot(
  data = hvi_tidy_NA_remove
) +
  geom_tile(aes(x = Date, y = RegionName, fill = HVI)) +
  scale_fill_viridis_c(option = "magma", direction = -1) +
  labs(
    title = "Home Value Index Over Time by City",
    x = "Year",
    y = "City"
  ) +
  scale_x_date(date_breaks = "5 year", date_labels = "%Y") +
  theme_minimal() +
  theme(panel.grid = element_blank())

Here, we use scale_fill_viridis_c() which uses Viridis color palettes. The Viridis palettes are specifically designed for data visualization. Read more about viridis palettes.

The Viridis Palettes

This is not a complete list of Exploratory Data Analysis (EDA). We did not touch on any geospatial data even it is an important part of real estate or urban study. We will talk about how to produce maps in R later this quarter. We did not cover correlation, conditional probability, or regression. We will talk about that later this quarter as well.

πŸ“š TODO: Review Diagrams

1 points

Carefully review and run all code chunks. You are encouraged to modify the arguments to explore how they affect the visualizations. Reply β€œyes” below once you have reviewed and tested them.

Yes

πŸ“š TODO: Explore National Mortgage Database

7 points

Using the National Mortgage Database (NMBD) conduct some visualization, such as histogram, boxplot, CDF, or scatter plot. I suggest either looking at the Outstanding Residential Mortgage Statistics for States or Residential Mortgage Performance Statistics for States. Be sure to review the technical documentation to understand what the statistics represent. You should:

  1. Skim the data and report basic summary statistics such as mean, median, min/max, 25th/75th percentiles, for both Washington State and the rest of the US (exclude Washington State).
  2. The dataset you downloaded is likely in long format β€” where each observation occupies one row. Please convert it into wide format. However, when creating visualizations in ggplot2, continue using the long-format data, since it works best with the grammar of graphics.
    • Report the number of rows and columns before and after pivoting.
  3. Create 3 ~ 4 diagrams that would make sense as well as tell an interesting story. For example, you may want to connect state-level statistics from ACS with the NMDB data (make sure you are comparing data from the same year).
  4. Add one paragraph explaining your results and charts.
# TODO pt 1
data <- read_csv("nmdb-outstanding-mortgage-statistics-states-quarterly.csv")
## Rows: 377400 Columns: 14
## ── Column specification ────────────────────────────────────────────────────────
## Delimiter: ","
## chr (8): SOURCE, FREQUENCY, GEOLEVEL, GEOID, GEONAME, MARKET, PERIOD, SERIESID
## dbl (6): YEAR, QUARTER, MONTH, SUPPRESSED, VALUE1, VALUE2
## 
## β„Ή Use `spec()` to retrieve the full column specification for this data.
## β„Ή Specify the column types or set `show_col_types = FALSE` to quiet this message.
skim(data)
Data summary
Name data
Number of rows 377400
Number of columns 14
_______________________
Column type frequency:
character 8
numeric 6
________________________
Group variables None

Variable type: character

skim_variable n_missing complete_rate min max empty n_unique whitespace
SOURCE 0 1 4 4 0 1 0
FREQUENCY 0 1 9 9 0 1 0
GEOLEVEL 0 1 5 5 0 1 0
GEOID 0 1 2 2 0 51 0
GEONAME 0 1 4 20 0 51 0
MARKET 0 1 13 29 0 4 0
PERIOD 0 1 6 6 0 50 0
SERIESID 0 1 7 17 0 37 0

Variable type: numeric

skim_variable n_missing complete_rate mean sd p0 p25 p50 p75 p100 hist
YEAR 0 1.00 2018.76 3.61 2013 2016.0 2019.0 2022.0 2025.0 β–‡β–…β–‡β–…β–‡
QUARTER 0 1.00 2.46 1.12 1 1.0 2.0 3.0 4.0 ▇▇▁▇▇
MONTH 0 1.00 7.38 3.35 3 3.0 6.0 9.0 12.0 ▇▇▁▇▇
SUPPRESSED 0 1.00 0.00 0.00 0 0.0 0.0 0.0 0.0 ▁▁▇▁▁
VALUE1 0 1.00 95.78 292.26 0 4.6 16.7 47.5 6322.0 ▇▁▁▁▁
VALUE2 40800 0.89 46.78 127.26 0 4.4 14.8 41.8 2111.7 ▇▁▁▁▁
data %>%
  filter(GEOID == "WA") %>%
  summary()
##     SOURCE           FREQUENCY           GEOLEVEL            GEOID          
##  Length:7400        Length:7400        Length:7400        Length:7400       
##  Class :character   Class :character   Class :character   Class :character  
##  Mode  :character   Mode  :character   Mode  :character   Mode  :character  
##                                                                             
##                                                                             
##                                                                             
##                                                                             
##    GEONAME             MARKET             PERIOD               YEAR     
##  Length:7400        Length:7400        Length:7400        Min.   :2013  
##  Class :character   Class :character   Class :character   1st Qu.:2016  
##  Mode  :character   Mode  :character   Mode  :character   Median :2019  
##                                                           Mean   :2019  
##                                                           3rd Qu.:2022  
##                                                           Max.   :2025  
##                                                                         
##     QUARTER         MONTH         SUPPRESSED   SERIESID        
##  Min.   :1.00   Min.   : 3.00   Min.   :0    Length:7400       
##  1st Qu.:1.00   1st Qu.: 3.00   1st Qu.:0    Class :character  
##  Median :2.00   Median : 6.00   Median :0    Mode  :character  
##  Mean   :2.46   Mean   : 7.38   Mean   :0                      
##  3rd Qu.:3.00   3rd Qu.: 9.00   3rd Qu.:0                      
##  Max.   :4.00   Max.   :12.00   Max.   :0                      
##                                                                
##      VALUE1           VALUE2      
##  Min.   :   0.0   Min.   :  0.00  
##  1st Qu.:   4.0   1st Qu.:  3.90  
##  Median :  15.8   Median : 13.40  
##  Mean   : 114.6   Mean   : 48.82  
##  3rd Qu.:  54.1   3rd Qu.: 44.42  
##  Max.   :3163.0   Max.   :770.00  
##                   NA's   :800
data %>%
  filter(!GEOID == "WA") %>%
  summary()
##     SOURCE           FREQUENCY           GEOLEVEL            GEOID          
##  Length:370000      Length:370000      Length:370000      Length:370000     
##  Class :character   Class :character   Class :character   Class :character  
##  Mode  :character   Mode  :character   Mode  :character   Mode  :character  
##                                                                             
##                                                                             
##                                                                             
##                                                                             
##    GEONAME             MARKET             PERIOD               YEAR     
##  Length:370000      Length:370000      Length:370000      Min.   :2013  
##  Class :character   Class :character   Class :character   1st Qu.:2016  
##  Mode  :character   Mode  :character   Mode  :character   Median :2019  
##                                                           Mean   :2019  
##                                                           3rd Qu.:2022  
##                                                           Max.   :2025  
##                                                                         
##     QUARTER         MONTH         SUPPRESSED   SERIESID        
##  Min.   :1.00   Min.   : 3.00   Min.   :0    Length:370000     
##  1st Qu.:1.00   1st Qu.: 3.00   1st Qu.:0    Class :character  
##  Median :2.00   Median : 6.00   Median :0    Mode  :character  
##  Mean   :2.46   Mean   : 7.38   Mean   :0                      
##  3rd Qu.:3.00   3rd Qu.: 9.00   3rd Qu.:0                      
##  Max.   :4.00   Max.   :12.00   Max.   :0                      
##                                                                
##      VALUE1            VALUE2       
##  Min.   :   0.00   Min.   :   0.00  
##  1st Qu.:   4.60   1st Qu.:   4.40  
##  Median :  16.70   Median :  14.80  
##  Mean   :  95.41   Mean   :  46.73  
##  3rd Qu.:  47.40   3rd Qu.:  41.80  
##  Max.   :6322.00   Max.   :2111.70  
##                    NA's   :40000

According to the Data Dictionary and Technical Notes, the dataset includes two analysis variables, VALUE1 and VALUE2, where VALUE1 represents averages or totals based on the number of mortgages, giving each loan equal weight, while VALUE2 represents averages or totals based on the dollar amount of the loans, giving more weight to larger mortgages.This means that VALUE1 shows trends across all loans equally, while VALUE2 highlights patterns driven by the size of the mortgage balances.

  1. In Washington, there are relatively small numbers of active mortgages and loan balances, with a median VALUE1 of 15.8 and median VALUE2 of 13.4. However the mean values are 114.6 and 48.8, respectively, which indicates a right-skewed distribution. Compared to the rest of the states, Washington’s medians and quartiles are slightly lower while the maximum mortgage counts are high, meaning that while most areas in Washington have relatively few mortgages, a small number of areas have very high mortgage counts that pull the maximum and mean values upward. Overall, both Washington and the rest of the country show that most mortgages are moderate in size, but there are a few large loans that significantly impact the averages.

  2. The dataset already has VALUE1 and VALUE2 as separate columns for each state and quarter. Each row represents a unique combination of location and time, so the data is effectively in wide format. Therefore, no further pivoting is necessary.

# TODO pt 3, diagrams

#VALUE1 histogram
ggplot(data, aes(x = VALUE1)) +
  geom_histogram(binwidth = 10, fill = "white", color = "black") +
  labs(title = "Distribution of Mortgage Counts Across All States",
       x = "VALUE1", y = "Frequency") +
  theme_minimal()

#VALUE2 histogram
ggplot(data, aes(x = VALUE2)) +
  geom_histogram(binwidth = 10, fill = "white", color = "black") +
  labs(title = "Distribution of Mortgage Counts Across All States",
       x = "VALUE2", y = "Frequency") +
  theme_minimal()
## Warning: Removed 40800 rows containing non-finite outside the scale range
## (`stat_bin()`).

# VALUE1 vs VALUE2 scatterplot
ggplot(data, aes(x = VALUE1, y = VALUE2)) +
  geom_point(alpha = 0.5, color = "red") +
  labs(title = "Relationship Between Mortgage Count and Loan Balance",
       x = "VALUE1 (Mortgage Count)", y = "VALUE2 (Loan Balance)") +
  theme_minimal()
## Warning: Removed 40800 rows containing missing values or values outside the scale range
## (`geom_point()`).

#2024 Bar Chart
ggplot(data %>% filter(YEAR == 2024), 
       aes(x = reorder(GEONAME, VALUE1), y = VALUE1)) +
  geom_col(fill = "skyblue") +
  labs(title = "Mortgage Counts by State in 2024",
       x = "State", y = "VALUE1 (Mortgage Count)") +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, hjust = 1))

Acknowledgement

The materials are developed by Haoyu Yue based materials from Dr.Β Feiyang Sun at UC San Diego, Siman Ning and Christian Phillips at University of Washington, Dr.Β Charles Lanfear at University of Cambridge.